Understanding Acoustic Emission Testing- Reading 1 Part B-A
Understanding Acoustic Emission Testing- Reading 1 Part B-A
Understanding Acoustic Emission Testing- Reading 1 Part B-A
Create successful ePaper yourself
Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.
<strong>Understanding</strong><br />
<strong>Acoustic</strong> <strong>Emission</strong><br />
<strong>Testing</strong>, AET- <strong>Reading</strong> 1<br />
My Pre-exam ASNT Self Study Notes<br />
3rd September 2015<br />
Charlie Chong/ Fion Zhang
E&P Applications<br />
Charlie Chong/ Fion Zhang
Concrete Offshore structure<br />
Charlie Chong/ Fion Zhang
Wind Energy Offshore structure<br />
Charlie Chong/ Fion Zhang
Refinery Applications<br />
Charlie Chong/ Fion Zhang
Refinery Applications<br />
Charlie Chong/ Fion Zhang<br />
http://wins-ndt.com/oil-chem/spherical-tanks/
Charlie Chong/ Fion Zhang
http://www.smt.sandvik.com/en/search/?q=stress+corrosion+cracking<br />
Charlie Chong/ Fion Zhang
The Magical Book of <strong>Acoustic</strong> <strong>Emission</strong><br />
Charlie Chong/ Fion Zhang
Charlie Chong/ Fion Zhang
ASNT Certification Guide<br />
NDT Level III / PdM Level III<br />
AE - <strong>Acoustic</strong> <strong>Emission</strong> <strong>Testing</strong><br />
Length: 4 hours Questions: 135<br />
1 Principles and Theory<br />
• Characteristics of acoustic emission testing<br />
• Materials and deformation<br />
• Sources of acoustic emission<br />
• Wave propagation<br />
• Attenuation<br />
• Kaiser and Felicity effects, and Felicity ratio<br />
• Terminology (refer to acoustic emission glossary, ASTM 1316)<br />
Charlie Chong/ Fion Zhang
2 Equipment and Materials<br />
• Transducing processes<br />
•Sensors<br />
• Sensor attachments<br />
• Sensor utilization<br />
• Simulated acoustic emission sources<br />
• Cables<br />
• Signal conditioning<br />
• Signal detection<br />
• Signal processing<br />
• Source location<br />
• Advanced signal processing<br />
• <strong>Acoustic</strong> emission test systems<br />
• Accessory materials<br />
• Factors affecting test equipment<br />
selection<br />
Charlie Chong/ Fion Zhang
3 Techniques<br />
• Equipment calibration and set up for<br />
test<br />
• Establishing loading procedures<br />
• Precautions against noise<br />
• Special test procedures<br />
• Data displays<br />
4 Interpretation and Evaluation<br />
• Data interpretation<br />
• Data evaluation<br />
• Reports<br />
5 Procedures<br />
6 Safety and Health<br />
7 Applications<br />
• Laboratory studies (materialcharacterization)<br />
• Structural applications<br />
Charlie Chong/ Fion Zhang
Reference Catalog Number<br />
NDT Handbook, Second Edition: Volume 5, <strong>Acoustic</strong> <strong>Emission</strong> <strong>Testing</strong> 130<br />
<strong>Acoustic</strong> <strong>Emission</strong>: Techniques and Applications 752<br />
Charlie Chong/ Fion Zhang
Fion Zhang at Shanghai<br />
3rd September 2015<br />
Charlie Chong/ Fion Zhang<br />
http://meilishouxihu.blog.163.com/
Greek<br />
Alphabet<br />
Charlie Chong/ Fion Zhang
Charlie Chong/ Fion Zhang<br />
http://greekhouseoffonts.com/
Charlie Chong/ Fion Zhang
Video on - Leak Detection on Buried Water Piping using <strong>Acoustic</strong><br />
<strong>Emission</strong><br />
■<br />
https://www.youtube.com/watch?v=9kq6JxIJDik<br />
Charlie Chong/ Fion Zhang
Contents:<br />
AE Codes and Standards<br />
■ ASTM<br />
■ ASME V<br />
1. <strong>Reading</strong> 01- www.geocities.ws/raobpc/AET.html<br />
2. <strong>Reading</strong> 02- Sidney Mindess University of British Columbia Chapter 16:<br />
<strong>Acoustic</strong> <strong>Emission</strong> Methods<br />
3. <strong>Reading</strong> 03- AET ndt-ed.org<br />
4. <strong>Reading</strong> 04- Terms & Definitions ASTM E1316<br />
5. <strong>Reading</strong> 05- Q&A 25 items<br />
6. <strong>Reading</strong> 06- High Strength Steel- TWIP Steel<br />
7. <strong>Reading</strong> 07- AET- optimum solution for leakage detection of water pipeline<br />
8. Others reading.<br />
Charlie Chong/ Fion Zhang
ASME V Article Numbers:<br />
Gen Article 1<br />
RT Article 2<br />
Nil Article 3<br />
UT Article 4 for welds<br />
UT Article 5 for materials<br />
PT Article 6<br />
MT Article 7<br />
ET Article 8<br />
Visual Article 9<br />
LT Article 10<br />
AE Article 11 (FRP)<br />
AE Article 12 (Metallic)<br />
AE Article 13 (Continuous)<br />
Qualif. Article 14<br />
ACFM Article 15<br />
Charlie Chong/ Fion Zhang
ASTM Standards<br />
E569 - 07<br />
Standard Practice for <strong>Acoustic</strong> <strong>Emission</strong> Monitoring of Structures<br />
During Controlled Stimulation<br />
E650 – 97 (2007)<br />
Standard Guide for Mounting Piezoelectric <strong>Acoustic</strong> <strong>Emission</strong> Sensors<br />
E749 - 07<br />
Standard Practice for <strong>Acoustic</strong> <strong>Emission</strong> Monitoring During<br />
Continuous Welding<br />
E750 - 04<br />
Standard Practice for Characterizing <strong>Acoustic</strong> <strong>Emission</strong><br />
Instrumentation<br />
E751 - 07<br />
Standard Practice for <strong>Acoustic</strong> <strong>Emission</strong> Monitoring During Resistance<br />
Spot-Welding<br />
Charlie Chong/ Fion Zhang
ASTM Standards<br />
E976 - 05<br />
Standard Guide for Determining the Reproducibility of <strong>Acoustic</strong><br />
<strong>Emission</strong> Sensor Response<br />
E1067 - 07<br />
Standard Practice for <strong>Acoustic</strong> <strong>Emission</strong> Examination of Fiberglass<br />
Reinforced Plastic Resin (FRP) Tanks/Vessels<br />
E1106 - 07<br />
Standard Test Method for Primary Calibration of <strong>Acoustic</strong> <strong>Emission</strong><br />
Sensors<br />
E1118 - 05<br />
Standard Practice for <strong>Acoustic</strong> <strong>Emission</strong> Examination of Reinforced<br />
Thermosetting Resin Pipe (RTRP)<br />
E1139 - 07<br />
Standard Practice for Continuous Monitoring of <strong>Acoustic</strong> <strong>Emission</strong><br />
from Metal Pressure Boundaries<br />
Charlie Chong/ Fion Zhang
ASTM Standards<br />
E1211 - 07<br />
Standard Practice for Leak Detection and Location Using Surface-<br />
Mounted <strong>Acoustic</strong> <strong>Emission</strong> Sensors<br />
E1419 - 09<br />
Standard Practice for Examination of Seamless, Gas-Filled, Pressure<br />
Vessels Using <strong>Acoustic</strong> <strong>Emission</strong><br />
E1495 - 02<br />
(2007)<br />
Standard Guide for Acousto-Ultrasonic Assessment of Composites,<br />
Laminates, and Bonded Joints<br />
E1736 - 05<br />
Standard Practice for Acousto-Ultrasonic Assessment of Filament-<br />
Wound Pressure Vessels<br />
Charlie Chong/ Fion Zhang
ASTM Standards<br />
E1781 - 08<br />
Standard Practice for Secondary Calibration of <strong>Acoustic</strong> <strong>Emission</strong><br />
Sensors<br />
E1888 /E1888M – 07<br />
Standard Practice for <strong>Acoustic</strong> <strong>Emission</strong> Examination of Pressurized<br />
Containers Made of Fiberglass Reinforced Plastic with Balsa Wood<br />
Cores<br />
E1930 – 07<br />
Standard Practice for Examination of Liquid-Filled Atmospheric and<br />
Low-Pressure Metal Storage Tanks Using <strong>Acoustic</strong> <strong>Emission</strong><br />
E1932 - 07<br />
Standard Guide for <strong>Acoustic</strong> <strong>Emission</strong> Examination of Small <strong>Part</strong>s<br />
E2075 – 05<br />
Standard Practice for Verifying the Consistency of AE-Sensor<br />
Response Using an Acrylic Rod<br />
Charlie Chong/ Fion Zhang
ASTM Standards<br />
E2076 - 05<br />
Standard Test Method for Examination of Fiberglass Reinforced Plastic<br />
Fan Blades Using <strong>Acoustic</strong> <strong>Emission</strong><br />
E2191 - 08<br />
Standard Practice for Examination of Gas-Filled Filament-Wound<br />
Composite Pressure Vessels Using <strong>Acoustic</strong> <strong>Emission</strong><br />
E2374 - 04<br />
Standard Guide for <strong>Acoustic</strong> <strong>Emission</strong> System Performance<br />
Verification<br />
E2478 - 06a<br />
Standard Practice for Determining Damage-Based Design Stress for<br />
Fiberglass Reinforced Plastic (FRP) Materials Using <strong>Acoustic</strong><br />
<strong>Emission</strong><br />
E2598 - 07<br />
Standard Practice for <strong>Acoustic</strong> <strong>Emission</strong> Examination of Cast Iron<br />
Yankee and Steam Heated Paper Dryers<br />
Charlie Chong/ Fion Zhang
Typical AET Signal<br />
https://dspace.lib.cranfield.ac.uk/bitstream/1826/2196/1/<strong>Acoustic</strong>%20<strong>Emission</strong>%20Waveform%20Changes%202006.pdf<br />
Charlie Chong/ Fion Zhang
Typical AET Signal<br />
Charlie Chong/ Fion Zhang
Study Note 1:<br />
AET<br />
http://www.geocities.ws/raobpc/AET.html<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
What is AE<br />
<strong>Acoustic</strong> emission is the technical term for the noise emitted by materials and<br />
structures when they are subjected to stress. Types of stresses can be (1)<br />
mechanical, (2) thermal or (3) chemical. This emission is caused by the rapid<br />
release of energy within a material due to events such as crack initiation and<br />
growth, crack opening and closure, dislocation movement, twinning, and<br />
phase transformation in monolithic materials and fiber breakage and fibermatrix<br />
debonding in composites.<br />
The subsequent extension occurring under an applied stress generates<br />
transient elastic waves which propagate through the solid to the surface<br />
where they can be detected by one or more sensors. The sensor is a<br />
transducer that converts the mechanical wave into an electrical signal<br />
(piezoelectric) . In this way information about the existence and location<br />
(triangulation by multi-transducers) of possible sources is obtained. <strong>Acoustic</strong><br />
emission may be described as the "sound" emanating from regions of<br />
localized deformation within a material.<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Until about 1973, acoustic emission technology was primarily employed in the<br />
non-destructive testing of such structures as pipelines, heat exchangers,<br />
storage tanks, pressure vessels, and coolant circuits of nuclear reactor plants.<br />
However, this technique was soon applied to the detection of defects in<br />
rotating equipment bearings.<br />
Applications:<br />
Static subjects<br />
Dynamic subjects<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
<strong>Acoustic</strong> <strong>Emission</strong><br />
<strong>Acoustic</strong> <strong>Emission</strong> (AE) refers to generation of transient elastic waves 瞬 间 弹<br />
性 波 during rapid release of energy from localized sources within a material.<br />
The source of these emissions in metals is closely associated with the<br />
dislocation movement accompanying plastic deformation and with the<br />
initiation and extension of cracks in a structure under stress. 应 力 作 用 下 , 结<br />
构 中 的 裂 纹 萌 生 / 扩 展 ( 塑 性 变 形 ) 造 成 的 位 错 运 动 . 这 位 错 运 动 会 引 发 瞬 间 的 弹<br />
性 波 .<br />
Other sources of AE are: melting, phase transformation, thermal stresses,<br />
cool down cracking and stress build up, twinning, fiber breakage and fibermatrix<br />
debonding in composites.<br />
其 他 会 引 起 瞬 间 的 弹 性 波 的 因 素 :<br />
熔 化 , 相 变 , 热 应 力 冷 却 裂 纹 和 应 力 建 立 , 孪 晶 , 在 复 合 材 料 中 的 纤 维 断 裂 和 纤<br />
维 - 基 体 界 面 脱 粘<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
AE Technique<br />
The AE technique (AET) is based on the detection and conversion of high<br />
frequency elastic waves emanating from the source to electrical signals. This<br />
is accomplished by directly coupling piezoelectric transducers on the surface<br />
of the structure under test and loading the structure. The output of the<br />
piezoelectric sensors (during stimulus) is amplified through a low-noise<br />
preamplifier, filtered to remove any extraneous noise and further processed<br />
by suitable electronics. AET can non-destructively predict early failure of<br />
structures. Further, a whole structure can be monitored from a few locations<br />
and while the structure is in operation. AET is widely used in industries for<br />
detection of faults or leakage in pressure vessels, tanks, and piping systems<br />
and also for on-line monitoring welding and corrosion.<br />
The difference between AET and other non-destructive testing (NDT)<br />
techniques is that AET detects activities inside materials, while other<br />
techniques attempt to examine the internal structures of materials by sending<br />
and receiving some form of energy.<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Types of AET<br />
<strong>Acoustic</strong> emissions are broadly classified into two major types namely;<br />
• continuous type (associated with lattice dislocation)<br />
• burst type. (twinning, micro yielding, development of crack)<br />
The waveform of continuous type AE signal is similar to Gaussian random<br />
noise, but the amplitude varies with acoustic emission activity. In metals and<br />
alloys, this form of emission is considered to be associated with the motion of<br />
dislocations. Burst type emissions are short duration pulses and are<br />
associated with discrete release of high amplitude strain energy. In metals,<br />
the burst type emissions are generated by twinning, micro yielding,<br />
development of cracks.<br />
• Continuos type (Gaussian random noise) → Motion of dislocation,<br />
• Burst type (discrete high amplitude strain energy) → twinning, micro<br />
yielding, development of cracks<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
What is Normal (Gaussian) distribution<br />
In probability theory, the normal (or Gaussian) distribution is a very common<br />
continuous probability distribution. Normal distributions are important in<br />
statistics and are often used in the natural and social sciences to represent<br />
real-valued random variables whose distributions are not known.[1][2]<br />
The normal distribution is remarkably useful because of the central limit<br />
theorem. In its most general form, under mild conditions, it states that<br />
averages of random variables independently drawn from independent<br />
distributions are normally distributed. Physical quantities that are expected to<br />
be the sum of many independent processes (such as measurement errors)<br />
often have distributions that are nearly normal.[3] Moreover, many results and<br />
methods (such as propagation of uncertainty and least squares parameter<br />
fitting) can be derived analytically in explicit form when the relevant variables<br />
are normally distributed.<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Normal_distribution
The normal distribution is sometimes informally called the bell curve.<br />
However, many other distributions are bell-shaped (such as Cauchy's,<br />
Student's, and logistic). The terms Gaussian function and Gaussian bell curve<br />
are also ambiguous because they sometimes refer to multiples of the normal<br />
distribution that cannot be directly interpreted in terms of probabilities.<br />
The probability density of the normal distribution is:<br />
Hereμ is the mean or expectation of the distribution (and also its median and<br />
mode). The parameter σ is its standard deviation with its variance then σ 2 . A<br />
random variable with a Gaussian distribution is said to be normally distributed<br />
and is called a normal deviate.<br />
If μ = 0 and σ = 1, the distribution is called the standard normal distribution<br />
or the unit normal distribution denoted by N(0,1) and a random variable with<br />
that distribution is a standard normal deviate.<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Normal_distribution
Probability density function for the normal distribution<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Normal_distribution
Cumulative distribution function of an acoustic emission<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Normal_distribution
Cumulative distribution function of an acoustic emission<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Normal_distribution
Discussion<br />
Subject: What is the difference between an Gaussian random noise and an<br />
engineering acoustic emission?<br />
Answer: The waveform of continuous type AE signal is similar to Gaussian<br />
random noise, but the amplitude varies with acoustic emission activity.<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Normal_distribution
Crystal Twinning<br />
Crystal twinning occurs when two separate crystals share some of the same<br />
crystal lattice points in a symmetrical manner. The result is an intergrowth of<br />
two separate crystals in a variety of specific configurations. A twin boundary<br />
or composition surface separates the two crystals. Crystallographers classify<br />
twinned crystals by a number of twin laws. These twin laws are specific to the<br />
crystal system. The type of twinning can be a diagnostic tool in mineral<br />
identification.<br />
Twinning can often be a problem in X-ray crystallography, as a twinned<br />
crystal does not produce a simple diffraction pattern.<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Crystal_twinning
Twin boundaries occur when two crystals of the same type intergrow, so that<br />
only a slight misorientation exists between them. It is a highly symmetrical<br />
interface, often with one crystal the mirror image of the other; also, atoms are<br />
shared by the two crystals at regular intervals. This is also a much lowerenergy<br />
interface than the grain boundaries that form when crystals of arbitrary<br />
orientation grow together.<br />
Twin boundaries are partly responsible for shock hardening and for many of<br />
the changes that occur in cold work of metals with limited slip systems or at<br />
very low temperatures. They also occur due to martensitic transformations:<br />
the motion of twin boundaries is responsible for the pseudoelastic and shapememory<br />
behavior of nitinol, and their presence is partly responsible for the<br />
hardness due to quenching of steel. In certain types of high strength steels,<br />
very fine deformation twins act as primary obstacles against dislocation<br />
motion. These steels are referred to as 'TWIP' steels, where TWIP stands for<br />
TWinning Induced Plasticity<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Crystal_twinning
What is Crystal Twinning<br />
Crystal twinning occurs when two separate crystals share some of the same<br />
crystal lattice points in a symmetrical manner.<br />
Crystal-A<br />
Crystal-B<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Crystal_twinning
Crystal Twinning<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Crystal_twinning
Crystal Twinning<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Crystal_twinning
Fivefold twinning in a gold nano-particle (electron microscope image).<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Crystal_twinning
Crystal Twinning- Diagram of twinned crystals of Albite. On the more perfect<br />
cleavage, which is parallel to the basal plane (P), is a system of fine striations,<br />
parallel to the second cleavage (M).<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Crystal_twinning
Crystal Twinning- Martensitic Formation<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Crystal_twinning
AET Set-up<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Continuous type- Gaussian random noise<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Continuous type<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Discrete Burst Type<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Discussion<br />
Subject: explains on the weak damages signal w.r.t the severe damage in<br />
term of the recorded peak signal.<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Discrete Burst Type (Kaiser effect)<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Kaiser Effect<br />
Plastic deformation is the primary source of AE in loaded metallic structures.<br />
An important feature affecting the AE during deformation of a material is<br />
‘Kaiser Effect’, which states that additional AE occurs only when the stress<br />
level exceeds previous stress level. A similar effect for composites is termed<br />
as 'Falicity effect'. (?)<br />
Comments:<br />
Kaiser effect- when the load is released and later applied, AE will not be<br />
emitted until the previous maximum is reaches.<br />
Falicity effect- an effect that deviate from Kaiser effect<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Kaiser Effect- which states that additional AE occurs only when the stress<br />
level exceeds previous stress level. A similar effect for composites is termed<br />
as 'Falicity effect'. (?)<br />
http://www.ndt.net/ndtaz/content.php?id=476<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Felicity effect is an effect in acoustic emission that reduces Kaiser effect<br />
at high loads of material. Under Felicity effect the acoustic emission resumes<br />
before the previous maximum load was reached<br />
Felicity effect<br />
Kaiser effect<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Felicity_effect
Basic AE history plot showing<br />
Kaiser effect (BCB), Felicity effect<br />
(DEF), and emission during hold<br />
(GH) 2<br />
Charlie Chong/ Fion Zhang
Activity of AE Sources in Structural Loading<br />
AE signals generated under different loading patterns can provide valuable<br />
information concerning the structural integrity of a material. Load levels that<br />
have been previously exerted on a material do not produce AE activity. In<br />
other words, discontinuities created in a material do not expand or move until<br />
that former stress is exceeded. This phenomenon, known as the Kaiser Effect,<br />
can be seen in the load versus AE plot to the right. As the object is loaded,<br />
acoustic emission events accumulate (segment AB). When the load is<br />
removed and reapplied (segment BCB), AE events do not occur again until<br />
the load at point B is exceeded. As the load exerted on the material is<br />
increased again (BD), AE’s are generated and stop when the load is removed.<br />
However, at point F, the applied load is high enough to cause significant<br />
emissions even though the previous maximum load (D) was not reached.<br />
This phenomenon is known as the Felicity Effect. This effect can be<br />
quantified using the Felicity Ratio, which is the load where considerable AE<br />
resumes, divided by the maximum applied load (F/D).<br />
Charlie Chong/ Fion Zhang
Kaiser Effect- The phenomenon,<br />
known as the Kaiser Effect, can be<br />
seen in the load versus AE plot to<br />
the right. As the object is loaded,<br />
acoustic emission events<br />
accumulate (segment AB). When<br />
the load is removed and reapplied<br />
(segment BCB), AE events do not<br />
occur again until the load at point B<br />
is exceeded<br />
Charlie Chong/ Fion Zhang
Felicity Effect –<br />
the applied load is high enough to<br />
cause significant emissions even<br />
though the previous maximum load<br />
(D) was not reached. This<br />
phenomenon is known as the<br />
Felicity Effect.<br />
(F)<br />
(D)<br />
Felicity Ratio= F/D<br />
Charlie Chong/ Fion Zhang
AE Parameters<br />
Various parameters used in AET include: AE burst, threshold, ring down<br />
count, cumulative counts, event duration, peak amplitude, rise time, energy<br />
and RMS voltage etc. Typical AE system consists of signal detection,<br />
amplification & enhancement, data acquisition, processing and analysis units.<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
AE Parameters<br />
Various parameters used in AET include:<br />
• AE burst, threshold,<br />
• ring down count,<br />
• cumulative counts,<br />
• event duration,<br />
• peak amplitude,<br />
• rise time, energy and<br />
• RMS voltage etc.<br />
Typical AE system consists of signal detection, amplification & enhancement,<br />
data acquisition, processing and analysis units.<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Sensors / Source Location Identification<br />
The most commonly used sensors are resonance type piezoelectric<br />
transducers with proper couplants. In some applications where sensors<br />
cannot be fixed directly, waveguides are used. Sensors are calibrated for<br />
frequency response and sensitivity before any application. The AE technique<br />
captures the parameters and correlates with the defect formation and failures.<br />
When more than one sensors is used,<br />
• AE source can be located based by measuring the signal’s arrival time to<br />
each sensor. By comparing the signal’s arrival time at different sensors,<br />
the source location can be calculated through triangulation 三 角 测 量 and<br />
other methods.<br />
• AE sources are usually classified based on activity 活 动 力 and intensity 强<br />
度 . A source is considered to be active if its event count continues to<br />
increase with stimulus.<br />
• A source is considered to be critically active if the rate of change of its<br />
count or emission rate consistently increases with increasing stimulation<br />
变 化 率 随 着 刺 激 增 加 不 断 提 高 .<br />
Charlie Chong/ Fion Zhang
AET Advantages<br />
AE testing is a powerful aid to materials testing and the study of deformation,<br />
fatigue crack growth, fracture, oxidation and corrosion. It gives an immediate<br />
indication of the response and behaviour of a material under stress, intimately<br />
connected with strength, damage and failure. A major advantage of AE<br />
testing is that it does not require access to the whole examination area. In<br />
large structures / vessels permanent sensors can be mounted for periodic<br />
inspection for leak detection and structural integrity monitoring.<br />
Typical advantages of AE technique include:<br />
1. high sensitivity,<br />
2. early and rapid detection of defects, leaks, cracks etc.,<br />
3. on-line monitoring,<br />
4. location of defective regions,<br />
5. minimization of plant downtime for inspection,<br />
6. no need for scanning the whole structural surface and<br />
7. minor disturbance of insulation.<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
AET Limitations<br />
On the negative side;<br />
• AET requires stimulus. (process stimulus or externally test stimulus?)<br />
• AE technique can only (1) qualitatively estimate the damage and predict (2)<br />
how long the components will last. So,<br />
• other NDT methods are still needed for thorough examinations and for<br />
obtaining quantitative information.<br />
• Plant environments are usually very noisy and the AE signals are usually<br />
very weak. This situation calls for incorporation of signal discrimination and<br />
noise reduction methods. In this regard, (1) signal processing and (2)<br />
frequency domain analysis are expected to improve the situation.<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
A Few Typical Applications<br />
• Detection and location of leak paths in end-shield of reactors (frequency<br />
analysis)<br />
• Identification of leaking pressure tube in reactors<br />
• Condition monitoring of 17 m Horton sphere during hydro testing (24<br />
sensors)<br />
• On-line monitoring of welding process and fuel end-cap welds<br />
• Monitoring stress corrosion cracking, fatigue crack growth<br />
• Studying plastic deformation behaviour and fracture of SS304, SS316,<br />
Inconel, PE-16 etc<br />
• Monitoring of oxidation process and spalling behaviour of metals and<br />
alloys<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
<strong>Acoustic</strong> <strong>Emission</strong> <strong>Testing</strong> applications are most suitable<br />
for:<br />
1. Aboveground Storage Tank Screening for Corrosion & Leaks<br />
2. Pressure Containment Vessels (Columns, Bullets, Cat Crackers)<br />
3. Horton Spheres & legs<br />
4. Fiberglass Reinforced Plastic Tanks and Piping<br />
5. Offshore Platform Monitoring<br />
6. Nuclear components inspection<br />
7. Tube Trailers<br />
8. Railroad tank cars<br />
9. Bridge Critical Members monitoring<br />
10. Pre- & Post-Stressed Concrete Beams<br />
11. Reactor Piping<br />
12. High Energy Seam Welded Hot Reheat Piping Systems in Power Plants.<br />
13. On-Stream Monitoring<br />
14. Remote Long Term Monitoring<br />
http://www.techcorr.com/services/Inspection-and-<strong>Testing</strong>/<strong>Acoustic</strong>-<strong>Emission</strong>-<strong>Testing</strong>.cfm<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
<strong>Acoustic</strong> <strong>Emission</strong> <strong>Testing</strong> Advantages<br />
Compared to conventional inspection methods the advantages of the<br />
<strong>Acoustic</strong> <strong>Emission</strong> <strong>Testing</strong> technique are:<br />
• Tank bottom <strong>Testing</strong> without removal of product.<br />
• Inspection of Insulated Piping & Vessels<br />
• Real time monitoring during cool-down & start-ups<br />
• Real Time Monitoring Saves Money<br />
• Real Time Monitoring Improves Safety<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
Tank AET<br />
Charlie Chong/ Fion Zhang<br />
http://www.geocities.ws/raobpc/AET.html
End of <strong>Reading</strong> 1<br />
Charlie Chong/ Fion Zhang
Study Note 2:<br />
<strong>Acoustic</strong> <strong>Emission</strong> Method<br />
Sidney Mindess<br />
University of British Columbia<br />
Chapter 16: <strong>Acoustic</strong> <strong>Emission</strong> Methods<br />
Charlie Chong/ Fion Zhang
16<br />
<strong>Acoustic</strong> <strong>Emission</strong><br />
Methods<br />
Charlie Chong/ Fion Zhang
Dam<br />
Charlie Chong/ Fion Zhang<br />
http://www.boomsbeat.com/articles/116/20140118/tianzi-mountains-china.htm
Charlie Chong/ Fion Zhang
Content:<br />
16.1 Introduction<br />
16.2 Historical Background<br />
16.3 Theoretical Considerations<br />
16.4 Evaluation of <strong>Acoustic</strong> <strong>Emission</strong> Signals<br />
16.5 Instrumentation and Test Procedures<br />
16.6 Parameters Affecting <strong>Acoustic</strong> <strong>Emission</strong>s from Concrete<br />
The Kaiser Effect · Effect of Loading Devices · Signal<br />
Attenuation · Specimen Geometry · Type of aggregate ·Concrete Strength<br />
16.7 Laboratory Studies of <strong>Acoustic</strong> <strong>Emission</strong><br />
Fracture Mechanics Studies · Type of Cracks · Fracture Process<br />
Zone (Crack Source) Location · Strength vs. <strong>Acoustic</strong> <strong>Emission</strong><br />
Relationships · Drying Shrinkage · Fiber Reinforced Cements<br />
and Concretes · High Alumina Cement · Thermal Cracking ·<br />
Bond in Reinforced Concrete · Corrosion of Reinforcing Steel<br />
in Concrete<br />
16.8 Field Studies of <strong>Acoustic</strong> <strong>Emission</strong><br />
16.9 Conclusions<br />
Charlie Chong/ Fion Zhang
Foreword:<br />
<strong>Acoustic</strong> emission refers to the sounds, both audible and sub-audible<br />
(ultrasonic?, subsonic?) , that are generated when a material undergoes<br />
irreversible changes, such as those due to cracking.<br />
<strong>Acoustic</strong> emissions (AE) from concrete have been studied for the past 30<br />
years, and can provide useful information on concrete properties. This review<br />
deals with the parameters affecting acoustic emissions from concrete,<br />
including discussions of the Kaiser effect, specimen geometry, and concrete<br />
properties. There follows an extensive discussion of the use of AE to monitor<br />
cracking in concrete, whether due to:<br />
(1) externally applied loads,<br />
(2) drying shrinkage, or<br />
(3) thermal stresses.<br />
AE studies on reinforced concrete are also described. While AE is very useful<br />
laboratory technique for the study of concrete properties, its use in the field<br />
remains problematic.<br />
Charlie Chong/ Fion Zhang
16.1 Introduction<br />
It is common experience that the failure of a concrete specimen under load is<br />
accompanied by a considerable amount of audible noise. In certain<br />
circumstances, some audible noise is generated even before ultimate failure<br />
occurs. With very simple equipment- a microphone placed against the<br />
specimen, an amplifier, and an oscillograph — subaudible sounds can be<br />
detected at stress levels of perhaps 50% of the ultimate strength; with the<br />
sophisticated equipment available today, sound can be detected at much<br />
lower loads, in some cases below 10% of the ultimate strength. These sounds,<br />
both audible and subaudible, are referred to as acoustic emission. In general,<br />
acoustic emissions are defined as “the class of phenomena whereby transient<br />
转 瞬 即 逝 的 elastic waves are generated by the rapid release of energy from<br />
localized sources within a material.” These waves propagate through the<br />
material, and their arrival at the surfaces can be detected by piezoelectric<br />
transducers.<br />
Keywords: Audible & Sub-audible sounds<br />
Charlie Chong/ Fion Zhang
<strong>Acoustic</strong> emissions, which occur in most materials, are caused by irreversible<br />
changes, such as<br />
(1) dislocation movement,<br />
(2) twinning,<br />
(3) phase transformations,<br />
(4) crack initiation, and propagation,<br />
(5) debonding between continuous and dispersed phases in composite<br />
materials, and so on.<br />
In concrete, since the first three of these mechanisms do not occur, acoustic<br />
emission is due primarily to:<br />
1. Cracking processes<br />
2. Slip between concrete and steel reinforcement<br />
3. Fracture or debonding of fibers in fiber-reinforced concrete<br />
Charlie Chong/ Fion Zhang
16.2 Historical Background<br />
The initial published studies of acoustic emission phenomena, in the early<br />
1940s, dealt with the problem of predicting rockbursts in mines; this technique<br />
is still very widely used in the field of rock mechanics, in both field and<br />
laboratory studies.<br />
The first significant investigation of acoustic emission from metals (steel, zinc,<br />
aluminum, copper, and lead) was carried out by Kaiser. Among many other<br />
things, he observed what has since become known as the Kaiser effect: “the<br />
absence of detectable acoustic emission at a fixed sensitivity level, until<br />
previously applied stress levels are exceeded.”<br />
While this effect is not present in all materials, it is a very important<br />
observation, and it will be referred to again later in this review. The first study<br />
of acoustic emission from concrete specimens under stress appears to have<br />
been carried out by Rüsch, who noted that during cycles of loading and<br />
unloading below about 70 to 85% of the ultimate failure load, acoustic<br />
emissions were produced only when the previous maximum load was<br />
reached (the Kaiser effect).<br />
Charlie Chong/ Fion Zhang
At about the same time, but independently, L’Hermite also measured acoustic<br />
emission from concrete, finding that a sharp increase in acoustic emission<br />
(magnitude or event count?) coincided with the point at which Poisson’s ratio<br />
also began to increase (i.e., at the onset of significant matrix cracking in the<br />
concrete).<br />
Charlie Chong/ Fion Zhang
Poisson's ratio, named after Siméon Poisson, is the negative ratio of<br />
transverse to axial strain. When a material is compressed in one direction, it<br />
usually tends to expand in the other two directions perpendicular to the<br />
direction of compression. This phenomenon is called the Poisson effect.<br />
Poisson's ratio ѵ (nu) is a measure of this effect. The Poisson ratio is the<br />
fraction (or percent) of expansion divided by the fraction (or percent) of<br />
compression, for small values of these changes.<br />
Conversely, if the material is stretched rather than compressed, it usually<br />
tends to contract in the directions transverse to the direction of stretching.<br />
This is a common observation when a rubber band is stretched, when it<br />
becomes noticeably thinner. Again, the Poisson ratio will be the ratio of<br />
relative contraction to relative expansion, and will have the same value as<br />
above. In certain rare cases, a material will actually shrink in the transverse<br />
direction when compressed (or expand when stretched) which will yield a<br />
negative value of the Poisson ratio.<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Poisson%27s_ratio
Figure 1: A cube with sides of length L of an isotropic linearly elastic material<br />
subject to tension along the x axis, with a Poisson's ratio of 0.5. The green<br />
cube is unstrained, the red is expanded in the x direction by ∆L due to tension,<br />
and contracted in the y and z directions by ∆L'.<br />
Poisson Ratio = ∆L‘/ ∆L<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Poisson%27s_ratio
In 1965, however, Robinson used more sensitive equipment to show that<br />
acoustic emission occurred at much lower load levels than had been reported<br />
earlier, and hence, could be used to monitor earlier microcracking (such as<br />
that involved in the growth of bond cracks in the interfacial region between<br />
cement and aggregate).<br />
In 1970, Wells built a still more sensitive apparatus, with which he could<br />
monitor acoustic emissions in the frequency range from about 2 to 20 kHz.<br />
However, he was unable to obtain truly reproducible records for the various<br />
specimen types that he tested, probably due to the difficulties in eliminating<br />
external noise from the testing machine. Also in 1970, Green reported a much<br />
more extensive series of tests, recording acoustic emission frequencies up to<br />
100 kHz. Green was the first to show clearly that acoustic emissions from<br />
concrete are related to failure processes within the material; using source<br />
location techniques, he was also able to determine the locations of defects. It<br />
was this work that indicated that acoustic emissions could be used as an<br />
early warning of failure. Green also noted the Kaiser effect, which suggested<br />
to him that acoustic emission techniques could be used to indicate the<br />
previous maximum stress to which the concrete had been subjected. As we<br />
will see below, however, a true Kaiser effect appears not to exist for concrete.<br />
Charlie Chong/ Fion Zhang
Green also noted the Kaiser effect, which suggested to him that acoustic<br />
emission techniques could be used to indicate the previous maximum stress<br />
to which the concrete had been subjected. As we will see below, however, a<br />
true Kaiser effect appears not to exist for concrete.<br />
Charlie Chong/ Fion Zhang
Nevertheless, even after this pioneering work, progress in applying acoustic<br />
emission techniques remains slow. An extensive review by Diederichs et al.<br />
(et al means: and others), covers the literature on acoustic emissions from<br />
concrete up to 1983. However, as late as 1976, Malhotra noted that there was<br />
little published data in this area, and that “acoustic emission methods are in<br />
their infancy.” Even in January, 1988, a thorough computer-aided search of<br />
the literature found only some 90 papers dealing with acoustic emissions from<br />
concrete over about the previous 10 years; while this is almost certainly not a<br />
complete list, it does indicate that there is much work to be carried out before<br />
acoustic emission monitoring becomes a common technique for testing<br />
concrete. Indeed, there are still no standard test methods which have even<br />
been suggested for this purpose.<br />
Charlie Chong/ Fion Zhang
16.3 Theoretical Considerations<br />
When an acoustic emission event occurs at a source with the material, due to<br />
(1) inelastic deformation or (2) to cracking, the stress waves travel directly<br />
from the source to the receiver as body waves. Surface waves may then arise<br />
from mode conversion. When the stress waves arrive at the receiver, the<br />
transducer responds to the surface motions that occur.<br />
It should be noted that the signal captured by the recording device may be<br />
affected by:<br />
■<br />
■<br />
■<br />
the nature of the stress pulse generated by the source,<br />
the geometry of the test specimen, and<br />
the characteristics of the receiver,<br />
making it difficult to interpret the recorded waveforms.<br />
Charlie Chong/ Fion Zhang
Two basic types of acoustic emission signals can be generated (Figure 16.1):<br />
• Continuous emission is “a qualitative description of the sustained signal<br />
level produced by rapidly occurring acoustic emission events.” These are<br />
generated by events such as plastic deformations in metals, which occur<br />
in a reasonably continuous manner.<br />
• Burst emission is “a qualitative description of the discrete signal related to<br />
an individual emission event occurring within the material,” such as that<br />
which may occur during crack growth or fracture in brittle materials.<br />
These burst signals are characteristic of the acoustic emission events<br />
resulting from the loading of cementitious materials.<br />
Charlie Chong/ Fion Zhang
FIGURE 16.1 The two basic types of acoustic emission signals. (A) Continuous<br />
emission. (B) Burst emission.<br />
Charlie Chong/ Fion Zhang
16.4 Evaluation of <strong>Acoustic</strong> <strong>Emission</strong> Signals<br />
A typical acoustic emission signal from concrete is shown in Figure 16.2.12<br />
However, when such acoustic events are examined in much greater detail, as<br />
shown in Figure 16.3, the complexity of the signal becomes even more<br />
apparent; the scatter in noise, shown in Figure 16.3, makes it difficult to<br />
determine exactly the time of arrival of the signal; this means that very<br />
sophisticated equipment must be used to get the most information out of the<br />
acoustic emission signals. In addition, to obtain reasonable sensitivity, the<br />
acoustic emission signals must be amplified. In concrete, typically, system<br />
gains in the range of 80 to 100 decibels (dB) are used.<br />
Comments:<br />
20log (I/I o ) = 80, (I/I o ) = 10000<br />
20log(I/I o ) = 100, (I/Io) = 100000<br />
Charlie Chong/ Fion Zhang
FIGURE 16.2 A typical acoustic emission signal from concrete. (From<br />
Berthelot, J.M. et al., private communication, 1987. With permission.)<br />
Charlie Chong/ Fion Zhang
FIGURE 16.3 Typical view of an acoustic emission event as displayed in an<br />
oscilloscope screen. (Adapted from Maji, A. and Shah, S.P., Exp. Mech., 26,<br />
1, 1988, p. 27.)<br />
Charlie Chong/ Fion Zhang
FIGURE 16.3 Typical view of an acoustic emission event as displayed in an<br />
oscilloscope screen. (Adapted from Maji, A. and Shah, S.P., Exp. Mech., 26,<br />
1, 1988, p. 27.)<br />
Charlie Chong/ Fion Zhang
There are a number of different ways in which acoustic emission signals may<br />
be evaluated.<br />
■ <strong>Acoustic</strong> <strong>Emission</strong> Counting (ring-down counting)<br />
This is the simplest way in which an acoustic emission event may be<br />
characterized. It is “the number of times the acoustic emission signal exceeds<br />
a preset threshold during any selected portion of a test,” and is illustrated in<br />
Figure 16.4. A monitoring system may record:<br />
FIGURE 16.4 The principle of acoustic emission counting (ring-down counting).<br />
Charlie Chong/ Fion Zhang
1. The total number of counts (e.g., 13 counts in Figure 16.4). Since the<br />
shape of a burst emission is generally a damped sinusoid, pulses of higher<br />
amplitude will generate more counts.<br />
2. The count rate. This is the number of counts per unit of time; it is<br />
particularly useful when very large numbers of counts are recorded.<br />
3. The mean pulse amplitude. This may be determined by using a root-mean<br />
square meter, and is an indication of the amount of energy being<br />
dissipated.<br />
Clearly, the information obtained using this method of analysis depends upon<br />
both the gain and the threshold setting. Ring-down counting is affected<br />
greatly by the characteristics of the transducer, and the geometry of the test<br />
specimen (which may cause internal reflections) and may not be indicative of<br />
the nature of the acoustic emission event. In addition, there is no obvious way<br />
of determining the amount of energy released by a single event, or the total<br />
number of separate acoustic events giving rise to the counts.<br />
Charlie Chong/ Fion Zhang
■ Event counting — Circuitry is available which counts each acoustic<br />
emission event only once, by recognizing the end of each burst emission in<br />
terms of a predetermined length of time since the last count (i.e., since the<br />
most recent crossing of the threshold). In Figure 16.4, for instance, the<br />
number of events is three. This method records the number of events, which<br />
may be very important, but provides no information about the amplitudes<br />
involved.<br />
Charlie Chong/ Fion Zhang<br />
since the most recent<br />
crossing of the threshold
■ Rise time — This is the interval between the time of first occurrence of<br />
signals above the level of the background noise and the time at which the<br />
maximum amplitude is reached. This may assist in determining the type of<br />
damage mechanism.<br />
Charlie Chong/ Fion Zhang
■ Signal duration — This is the duration of a single acoustic emission event;<br />
this too may be related to the type of damage mechanism.<br />
■ Amplitude distribution — This provides the distribution of peak<br />
amplitudes. This may assist in identifying the sources of the emission events<br />
that are occurring.<br />
■ Frequency analysis — This refers to the frequency spectrum of individual<br />
acoustic emission events. This technique, generally requiring a fast Fourier<br />
transformation analysis of the acoustic emission waves, may help<br />
discriminate between different types of events. Unfortunately, a frequency<br />
analysis may sometimes simply be a function of the response of the<br />
transducer, and thus reveal little of the true nature of the pulse.<br />
Charlie Chong/ Fion Zhang
Energy analysis — This is an indication of the energy released by an<br />
acoustic emission event; it may be measured in a number of ways, depending<br />
on the equipment, but it is essentially the area under the amplitude vs. time<br />
curve (Figure 16.4) for each burst. Alternatively, the area under the envelope<br />
of the amplitude vs. time curve may be measured for each burst.<br />
Charlie Chong/ Fion Zhang
Defect location — By using a number of transducers to monitor acoustic<br />
emission events, and determining the time differences between the detection<br />
of each event at different transducer positions, the location of the acoustic<br />
emission event may be determined by using triangulation techniques. Work<br />
by Maji and Shah, for instance, has indicated that this technique may be<br />
accurate to within about 5 mm.<br />
Analysis of the wave-form— Most recently, it has been suggested that an<br />
elaborate signals processing technique (deconvolution - 反 褶 积 ) applied to the<br />
wave-form of an acoustic emission event can provide information regarding<br />
the volume, orientation, and type of microcrack. Ideally, since all of these<br />
methods of data analysis provide different information, one would wish to<br />
measure them all. However, this is neither necessary nor economically<br />
feasible. In the discussion that follows, it will become clear that the more<br />
elaborate methods of analysis are useful in fundamental laboratory<br />
investigations, but may be inappropriate for practical applications.<br />
Charlie Chong/ Fion Zhang
FIGURE 16.5 The main elements of a modern acoustic emission detection<br />
system.<br />
Charlie Chong/ Fion Zhang
The Fourier transform- (Deconvolution- 反 褶 积 of Frequency)<br />
The Fourier transform decomposes a function of time (a signal) into the<br />
frequencies that make it up, similarly to how a musical chord can be<br />
expressed as the amplitude (or loudness) of its constituent notes. The Fourier<br />
transform of a function of time itself is a complex-valued function of frequency,<br />
whose absolute value represents the amount of that frequency present in the<br />
original function, and whose complex argument is the phase offset of the<br />
basic sinusoid in that frequency. The Fourier transform is called the frequency<br />
domain representation of the original signal. The term Fourier transform refers<br />
to both the frequency domain representation and the mathematical operation<br />
that associates the frequency domain representation to a function of time.<br />
The Fourier transform is not limited to functions of time, but in order to have a<br />
unified language, the domain of the original function is commonly referred to<br />
as the time domain. For many functions of practical interest one can define an<br />
operation that reverses this: the inverse Fourier transformation, also called<br />
Fourier synthesis, of a frequency domain representation combines the<br />
contributions of all the different frequencies to recover the original function of<br />
time.<br />
Charlie Chong/ Fion Zhang
Fourier-Transform (FT)<br />
The Fourier theorem states that any waveform can be duplicated by the<br />
superposition of a series of sine and cosine waves. As an example, the<br />
following Fourier expansion of sine waves provides an approximation of a<br />
square wave. The three curves in the plot show the first one term (black line),<br />
four terms (blue line), and sixteen terms (red line) in the Fourier expansion.<br />
As more terms are added the superposition of sine waves better matches a<br />
square wave.<br />
Charlie Chong/ Fion Zhang<br />
http://www.tissuegroup.chem.vt.edu/chem-ed/data/fourier.html
Fourier-Transform (FT) of Frequency<br />
To understand any complicated signal, one of the first step is to generate the Fourier<br />
transform of that signal. Fourier transform is a mathematical function that decomposes<br />
a time varying signal, as shown in figure to the right, into several sinusoidal waves.<br />
These sinusoidal waves will have different frequency, amplitude and phases but when<br />
you add them all together, the original waveform is magically recreated. The<br />
fundamental idea here is complexity reduction by splitting a waveform into<br />
manageable chunks. For reasons that initially baffled me, the powers there be chose<br />
sinusoidal waves as this manageable chunk.<br />
Charlie Chong/ Fion Zhang<br />
https://ranabasheer.wordpress.com/2014/03/16/why-do-we-use-fourier-transform/
Signal Evaluation: Analysis of the wave-form<br />
Charlie Chong/ Fion Zhang<br />
http://sirius.mtm.kuleuven.be/Research/NDT/<strong>Acoustic</strong><strong>Emission</strong>s/index.html
Signal Evaluation: <strong>Acoustic</strong> <strong>Emission</strong> Counting (ring-down counting)<br />
Ring-down count= 13<br />
Charlie Chong/ Fion Zhang
Signal Evaluation: Raise Time/ Event Counts/ Signal Duration<br />
Raise time<br />
mV/μs<br />
Signal duration μs<br />
Event counts = 3 in unit time<br />
Charlie Chong/ Fion Zhang
Signal Evaluation: Amplitude Distribution- Triangulation to locate source<br />
Charlie Chong/ Fion Zhang<br />
http://iopscience.iop.org/0964-1726/21/3/035009;jsessionid=DE0B79359A6ADDA1365CAC54ABA381A2.c2
Signal Evaluation: Amplitude Distribution- Triangulation to locate source<br />
Charlie Chong/ Fion Zhang<br />
http://iopscience.iop.org/0964-1726/21/3/035009;jsessionid=DE0B79359A6ADDA1365CAC54ABA381A2.c2
Signal Evaluation: Frequency analysis<br />
Charlie Chong/ Fion Zhang
Signal Evaluation:<br />
Energy analysis- it is essentially the area under the amplitude vs. time curve<br />
Note: all areas under curves or only areas above threshold.<br />
Charlie Chong/ Fion Zhang
Signal Evaluation: Raise Time/ Event Counts/ Signal Duration<br />
ring-down counting<br />
Charlie Chong/ Fion Zhang
Signal Evaluation: Raise Time/ Event Counts/ Signal Duration<br />
Charlie Chong/ Fion Zhang
16.5 Instrumentation and Test Procedures<br />
Instrumentation (and, where necessary, the associated computer software) is<br />
available, from a number of different manufacturers, to carry out all of the<br />
methods of signal analysis described above. It might be added that advances<br />
in instrumentation have outpaced our understanding of the nature of the<br />
elastic waves resulting from microcracking in concrete. The main elements of<br />
a modern acoustic emission detection system are shown schematically in<br />
Figure 16.5.<br />
Charlie Chong/ Fion Zhang
FIGURE 16.5 The main elements of a modern acoustic emission detection<br />
system.<br />
Charlie Chong/ Fion Zhang
FIGURE 16.5 The main elements of a modern acoustic emission detection<br />
system.<br />
Raw Display?<br />
Selective Display?<br />
Charlie Chong/ Fion Zhang
A brief description of the most important parts of this system is as follows:<br />
1. Transducers: Piezoelectric transducers (generally made of lead zirconate<br />
titanate, PZT) are used to convert the surface displacements into electric<br />
signals. The voltage output from the transducers is directly proportional to<br />
the strain in the PZT, which depends in turn on the amplitude of the<br />
surface waves. Since these transducers are high impedance devices, they<br />
yield relatively low signals, typically less than 100μV. There are basically<br />
two types of transducers. (a) Wide-band transducers are sensitive to<br />
acoustic events with frequency responses covering a wide range, often<br />
several hundred kHz. (b) Narrow-band transducers are restricted to a<br />
much narrower range of frequencies, using bandpass filters. Of course, the<br />
transducers must be properly coupled to the specimen, often using some<br />
form of silicone grease as the coupling medium.<br />
Keywords:<br />
• Since these transducers are high impedance devices, they yield relatively<br />
low signals, typically less than 100μV.<br />
• Wide band & Narrow Band<br />
Charlie Chong/ Fion Zhang
Discussion<br />
Subject:<br />
A brief description of the most important parts of this system is as follows:<br />
1. Transducers: Piezoelectric transducers (generally made of lead zirconate titanate, PZT) are used to convert the surface displacements into electric<br />
signals. The voltage output from the transducers is directly proportional to the strain in the PZT, which depends in turn on the amplitude of the surface<br />
waves. Since these transducers are high impedance devices, they yield relatively low signals, typically less than 100μV. There are basically two types<br />
of transducers. (a) Wide-band transducers are sensitive to acoustic events with frequency responses covering a wide range, often several hundred<br />
kHz. (b) Narrow-band transducers are restricted to a much narrower range of<br />
frequencies, using bandpass filters. Of course, the transducers must be properly coupled to the specimen, often<br />
using some form of silicone grease as the coupling medium.<br />
Keywords:<br />
• Since these transducers are high impedance devices, they yield relatively low signals, typically less than 100μV.<br />
• Wide band & Narrow Band<br />
Question:<br />
Band pass (selective, High, Low?) as part of transducer constructions? Or<br />
post transducer electronic?<br />
Charlie Chong/ Fion Zhang
PZT:- If the p.d or the stress is changing the resulting effect also changes. Therefore if<br />
an alternating potential difference with a frequency equal to the resonant frequency of<br />
the crystal is applied across it the crystal will oscillate. A number of crystalline<br />
materials show this effect – examples of these are quartz, barium titanate, lithium<br />
sulphate, lead metaniobate, lead zirconate titanate (PZT) and polyvinylidine difluoride.<br />
Piezoelectric transducers can act as both as a transmitter and a detector of vibrations.<br />
However there are certain conditions. The crystal must stop vibrating as soon as the<br />
alternating potential difference is switched off so that they can detect the reflected<br />
pulse. For this reason a piece of damping material with an acoustic impedance the<br />
same as that of the crystal is mounted at the back of the crystal. (See Figure 2).The<br />
transducer is made with a crystal that has a thickness of one half of the<br />
wavelength of the ultrasound, resonating at its fundamental frequency. A layer of<br />
gel is needed between the transducer and the body to get good acoustic coupling (see<br />
acoustic impedance).<br />
Charlie Chong/ Fion Zhang<br />
http://www.schoolphysics.co.uk/age16-19/Medical%20physics/text/Piezoelectric_transducer/index.html
The transducer is made with a crystal that has a thickness of one half of the<br />
wavelength of the ultrasound, resonating at its fundamental frequency.<br />
Example: Frequency= 519Hz, Wavelength λ = Speed/ frequency =<br />
5890/519=11.35mm. The thickness of the transducer= 5.7mm approx.<br />
s= 5890m/s<br />
Charlie Chong/ Fion Zhang<br />
http://www.olympus-ims.com/en/ndt-tutorials/thickness-gage/appendices-velocities/
AET<br />
Transducer<br />
In 0.1KHz~2.0KHz<br />
Charlie Chong/ Fion Zhang
UT Transducers 2.0~5.0 MHz (≠ AET Transducer)<br />
Charlie Chong/ Fion Zhang
2. Preamplifier: Because of the low voltage output (≤100μV) , the leads from<br />
the transducer to the preamplifier must be as short as possible; often, the<br />
preamplifier is integrated within the transducer itself. Typically, the gain in the<br />
preamplifier is in the range 40 to 60 dB (x100, x1000). (Note: The decibel<br />
scale measures only relative amplitudes. Using this scale:<br />
where V is the output amplitude and Vi is the input amplitude. That is, a gain<br />
of 40 dB will increase the input amplitude by a factor of 100; a gain of 60 dB<br />
will increase the input amplitude by a factor of 1000, and so on.)<br />
Charlie Chong/ Fion Zhang
3. Passband filters: are used to suppress the acoustic emission signals that<br />
lie outside of the frequency range of interest.<br />
(high pass, low pass, selective pass)<br />
4. The main amplifier: further amplifies the signals, typically with a gain of<br />
an additional 20 to 60 dB.<br />
5. The threshold discriminator: is used to set the threshold voltage above<br />
which signals are counted (or analyze) .<br />
The remainder of the electronic equipment depends upon the way in which<br />
the acoustic emission data are to be recorded, analyzed, and displayed.<br />
<strong>Acoustic</strong> emission testing may be carried out in the laboratory or in the field.<br />
Basically, one or more acoustic emission transducers are attached to the<br />
specimen. The specimen is then loaded slowly, and the resulting acoustic<br />
emissions are recorded.<br />
Charlie Chong/ Fion Zhang
There are generally two (or more) categories of tests:<br />
1. To use the acoustic emission signals to learn something about the internal<br />
structure of the material, and how structural changes (i.e., damage) occur<br />
during the process of loading. In this case, the specimens are generally<br />
loaded to failure.<br />
2. To establish whether the material or the structure meet certain design or<br />
fabrication criteria. In this case, the load is increased only to some<br />
predetermined level (“proof ” loading). The amount and nature of the<br />
acoustic emissions may be used to establish the integrity of the specimen<br />
or structure, and may also sometimes be used to predict the service life.<br />
(i.e., hydrostatic testing)<br />
3. Inservice monitoring where the loadings are the service loading? (e.g.,<br />
monitoring of crack growth in a inservice coke drum)<br />
4. Other?<br />
Charlie Chong/ Fion Zhang
16.6 Parameters Affecting <strong>Acoustic</strong> <strong>Emission</strong>s from Concrete<br />
16.6.1 The Kaiser Effect<br />
The earliest acoustic emission studies of concrete, such as the work of Rüsch,<br />
indicated that a true Kaiser effect (see above) exists for concrete; that is,<br />
acoustic emissions were found not to occur in concrete that had been unloaded<br />
until the previously applied maximum stress had been exceeded on<br />
reloading. This was true, however, only for stress levels below about 75 to 85%<br />
of the ultimate strength of the material; for higher stresses, acoustic emissions<br />
began again at stresses somewhat lower than the previous maximum stress.<br />
Subsequently, a number of other investigators have also concluded that<br />
concrete exhibits a Kaiser effect, at least for stresses below the peak stress of<br />
the material. (felicity effect)<br />
Keypoints:<br />
For concrete This was true, however, only for stress levels below about 75 to<br />
85% of the ultimate strength of the material<br />
Charlie Chong/ Fion Zhang
Spooner and Dougill confirmed that this effect did not occur beyond the peak<br />
of the stress-strain curve (i.e., in the descending portion of the stress-strain<br />
curve), where acoustic emissions occurred again before the previous<br />
maximum strain was reached. It has also been suggested that a form of the<br />
Kaiser effect occurs as well for cyclic thermal stresses in concrete, and for<br />
drying and wetting cycles. On the other hand, Nielsen and Griffin have<br />
reported that the Kaiser effect is only a very temporary effect in concrete; with<br />
only a few hours of rest between loading cycles, acoustic emissions are again<br />
recorded during reloading to the previous maximum stress. They therefore<br />
concluded “that the Kaiser effect is not a reliable indicator of the loading<br />
history for plain concrete.” Thus, it is unlikely that the Kaiser effect could be<br />
used in practice to determine the previous maximum stress that a structural<br />
member has been subjected to.<br />
Comments:<br />
The continual curing of concrete matrix repair the previous loading induced<br />
effects (microcracks, disbonding etc.) and return the concrete back to almost<br />
preloading condition.<br />
Charlie Chong/ Fion Zhang
Kaiser Effect- Concrete<br />
For concrete This<br />
was true, however,<br />
only for stress<br />
levels below about<br />
75 to 85% of the<br />
ultimate strength<br />
of the material<br />
that this effect did not<br />
occur beyond the<br />
peak of the stressstrain<br />
curve (i.e., in<br />
the descending<br />
portion of the stressstrain<br />
curve), where<br />
acoustic emissions<br />
occurred again<br />
before the previous<br />
maximum strain was<br />
reached.<br />
Charlie Chong/ Fion Zhang
Spooner and Dougill conclusion on Kaiser Effect- Concrete:<br />
They therefore concluded “that the Kaiser effect is not a reliable indicator of<br />
the loading history for plain concrete.”<br />
Charlie Chong/ Fion Zhang
16.6.2 Effect of Loading Devices<br />
As is well known, the end restraint of a compression specimen of concrete<br />
due to the friction between the ends of the specimen and the loading platens<br />
can have a considerable effect on the apparent strength of the concrete.<br />
These differences are also reflected in the acoustic emissions measured<br />
when different types of loading devices are used. For instance, in<br />
compression testing with stiff steel platens, most of the acoustic emission<br />
appears at stresses beyond about half of the ultimate stress; with more<br />
flexible platens, such as brush platens, significant acoustic emission appears<br />
at about 20% of the ultimate stress. This undoubtedly reflects the different<br />
crack patterns that develop with different types of platens, but it nonetheless<br />
makes inter-laboratory comparisons, and indeed even studies on different<br />
specimen geometries within the same laboratory, very difficult.<br />
Charlie Chong/ Fion Zhang
16.6.3 Signal Attenuation<br />
The elastic stress waves that are generated by cracking attenuate as they<br />
propagate through the concrete. Thus, large acoustic emission events that<br />
take place in the concrete far from a pick-up transducer may not exceed the<br />
threshold excitation voltage due to this attenuation, while much smaller<br />
events may be recorded if they occur close to the transducer. Very little<br />
information is available on acoustic emission attenuation rates in concrete. It<br />
has been shown that more mature cements show an increasing capacity to<br />
transmit acoustic emissions. Related to this, Mindess has suggested that the<br />
total counts to failure for concrete specimens in compression are much higher<br />
for older specimens, which may also be explained by the better transmission<br />
through older concretes.<br />
Charlie Chong/ Fion Zhang
As a practical matter, the maximum distance between piezoelectric<br />
transducers, or between the transducers and the source of the acoustic<br />
emission event, should not be very large. Berthelot and Robert required an<br />
array of transducers arranged in a 40-cm square mesh to locate acoustic<br />
emission events reasonably accurately. They found that for ordinary concrete,<br />
with a fifth transducer placed in the center of the 40 x 40-cm square mesh,<br />
only about 40% of the events detected by the central transducer were also<br />
detected by the four transducers at the corners; with high strength concrete,<br />
this proportion increased to 60 to 70%. Rossi also found that a 40-cm square<br />
mesh was needed for a proper determination of acoustic emission events.<br />
Although more distant events can, of course, be recorded, there is no way of<br />
knowing how many events are “lost” due to attenuation. This is an area that<br />
requires much more study.
16.6.4 Specimen Geometry<br />
It has been shown that smaller specimens appear to give rise to greater<br />
levels of acoustic emission than do larger ones. The reasons for this are not<br />
clear, although the observation may be related to the attenuation effect<br />
described above. After an acoustic emission event occurs, the stress waves<br />
not only travel from the source to the sensor, but also undergo (1) reflection,<br />
(2) diffraction, and (3) mode conversions within the material. The basic<br />
problem of wave propagation within a bounded solid certainly requires further<br />
study, but there have apparently been no comparative tests on different<br />
specimen geometries.<br />
Charlie Chong/ Fion Zhang
16.6.5 Type of Aggregate<br />
It is not certain whether the mineralogy of the aggregate has any effect on<br />
acoustic emission. It has been reported that concretes with a smaller<br />
maximum aggregate size produce a greater number of acoustic emission<br />
counts than those with a larger aggregate size; however, the total energy<br />
released by the finer aggregate concrete is reduced. This is attributed to the<br />
observation that concretes made with smaller aggregates start to crack at<br />
lower stresses; in concretes with larger aggregate particles, on the other hand,<br />
individual acoustic events emit higher energies. For concretes made with<br />
lightweight aggregates, the total number of counts is also greater than for<br />
normal weight concrete, perhaps because of cracking occurring in the<br />
aggregates themselves.<br />
Charlie Chong/ Fion Zhang
16.6.6 Concrete Strength<br />
It has been shown that the total number of counts to the maximum load is<br />
greater for higher strength concretes. However, as was mentioned earlier, for<br />
similar strength levels the total counts to failure appears to be much higher for<br />
older concretes.<br />
Charlie Chong/ Fion Zhang
16.7 Laboratory Studies of <strong>Acoustic</strong> <strong>Emission</strong><br />
By far the greatest number of acoustic emission studies of concrete have<br />
been carried out in the laboratory, and have been largely “theoretical” in<br />
nature:<br />
1. To determine whether acoustic emission analysis could be applied to<br />
cementitious systems<br />
2. To learn something about crack propagation in concrete<br />
Charlie Chong/ Fion Zhang
16.7.1 Fracture Mechanics Studies<br />
A number of studies have shown that acoustic emission can be related to<br />
crack growth or fracture mechanics parameters in cements, mortars, and<br />
concretes. Evans et al. showed that acoustic emission could be correlated<br />
with crack velocity in mortars. Morita and Kato and Nadeau, Bennett, and<br />
Mindess were able to relate total acoustic emission counts to Kc (the fracture<br />
toughness). In addition, Lenain and Bunsell found that the number of<br />
emissions could be related to the sixth power of the stress intensity factor, K.<br />
(K 6 ?) Izumi et al. showed that acoustic emissions could also be related to the<br />
strain energy release rate, G. In all cases, however, these correlations are<br />
purely empirical; no one has yet developed a fundamental relationship<br />
between acoustic emission events and fracture parameters, and it is unlikely<br />
that such a relationship exists.<br />
Charlie Chong/ Fion Zhang
16.7.1 Fracture Mechanics Studies<br />
A number of studies have shown that acoustic emission can be related to crack growth or fracture mechanics parameters in<br />
cements, mortars, and concretes. Evans et al. showed that acoustic emission could be correlated with crack velocity in mortars.<br />
Morita and Kato and Nadeau, Bennett, and Mindess were able to relate total acoustic emission counts to Kc (the fracture<br />
toughness). In addition, Lenain and Bunsell found that the number of emissions could be related to the sixth power of the stress<br />
intensity factor, K. (K 6 ?) Izumi et al. showed that acoustic emissions could also be related to the strain energy release rate, G. In<br />
all cases, however, these correlations are purely empirical; no one has yet developed a fundamental relationship between<br />
acoustic emission events and fracture parameters, and it is unlikely that such a relationship exists.<br />
Charlie Chong/ Fion Zhang
16.7.2 Type of Cracks<br />
A number of attempts have been made to relate acoustic events of different<br />
frequencies, or of different energies, to different types of cracking in concrete.<br />
For instance, Saeki et al., by looking at the energy levels of the acoustic<br />
emissions at different levels of loading, concluded that the first stage of<br />
cracking, due to the development of bond cracks between the cement paste<br />
and the aggregate, emitted high energy signals; the second stage, which they<br />
termed “crack arrest,” emitted low energy signals; the final stage, in which<br />
cracks extended through the mortar, was again associated with high energy<br />
acoustic events. Similarly, Tanigawa and Kobayashi used acoustic energies<br />
to distinguish the onset of “the proportional limit, the initiation stress and the<br />
critical stress.” On the other hand, Tanigawa et al. tried to relate the fracture<br />
type (pore closure, tensile cracking, and shear slip) to the power spectra and<br />
frequency components of the acoustic events. The difficulty with these and<br />
similar approaches is that they tried to relate differences in the recorded<br />
acoustic events to preconceived notions 先 入 为 主 的 观 念 of the nature of<br />
cracking in concrete; direct cause and effect relationships were never<br />
observed.<br />
Charlie Chong/ Fion Zhang
16.7.3 Fracture Process Zone (Crack Source) Location<br />
Perhaps the greatest current interest in acoustic emission analysis is its use<br />
in locating fracture processes, and in monitoring the damage that concrete<br />
undergoes as cracks progress. Okada et al. showed that the location of crack<br />
sources obtained from differences in the arrival times of acoustic emissions<br />
was in good agreement with the observed fracture surface. At about the same<br />
time, Chhuy et al. and Lenain and Bunsell were able to determine the length<br />
of the damaged zone ahead of the tip of a propagating crack using onedimensional<br />
acoustic emission location techniques. In subsequent work,<br />
Chhuy et al., using more elaborate equipment and analytical techniques,<br />
were able to determine damage both before the initiation of a visible crack<br />
and after subsequent crack extension. Berthelot and Robert and Rossi used<br />
acoustic emission to monitor concrete damage as well.<br />
Charlie Chong/ Fion Zhang
They found that, while the number of acoustic events showed the progression<br />
of damage both ahead and behind the crack front, this technique alone could<br />
not provide a quantitative description of the cracking. However, using more<br />
elaborate techniques, including amplitude analysis and measurements of<br />
signal duration, Berthelot and Robert concluded that “acoustic emission<br />
testing is practically the only technique which can provide a quantitative<br />
description of the progression in real time of concrete damage within test<br />
specimens.” Later, much more sophisticated signals processing techniques<br />
were applied to acoustic emission analysis.<br />
In 1981, Michaels et al.15 and Niwa et al. developed deconvolution<br />
techniques 反 褶 积 技 术 to analyze acoustic waveforms, in order to provide a<br />
stress-time history of the source of an acoustic event. Similar deconvolution<br />
techniques were subsequently used by Maji and Shah to determine the<br />
volume, orientation and type of microcrack, as well as the source of the<br />
acoustic events. Such sophisticated techniques have the potential eventually<br />
to be used to provide a detailed picture of the fracture processes occurring<br />
within concrete specimens.<br />
Charlie Chong/ Fion Zhang
16.7.4 Strength vs. <strong>Acoustic</strong> <strong>Emission</strong> Relationships<br />
Since concrete quality is most frequently characterized by its strength, many<br />
studies have been directed towards determining a relationship between<br />
acoustic emission activity and strength. For instance, Tanigawa and<br />
Kobayashi concluded that “the compressive strength of concrete can be<br />
approximately estimated by the accumulated AE counts at relatively low<br />
stress level.” Indeed, they suggested that acoustic emission techniques might<br />
provide a useful nondestructive test method for concrete strength. Earlier,<br />
Fertis had concluded that acoustic emissions could be used to determine not<br />
only strength, but also static and dynamic material behavior. Rebic, too, found<br />
that there is a relationship between the “critical” load at which the concrete<br />
begins to be damaged, which can be determined from acoustic emission<br />
measurements, and the ultimate strength; thus, acoustic emission analysis<br />
might be used as a predictor of concrete strength.<br />
Charlie Chong/ Fion Zhang
Sadowska-Boczar et al. tried to quantify the strength vs. acoustic emission<br />
relationship using the equation:<br />
Where:<br />
Fr is the rupture strength,<br />
Fp is the stress corresponding to the first acoustic emission signal, and<br />
a and b are constants for a given material and loading conditions.<br />
Using this linear relationship, which they found to fit their data reasonably well,<br />
they suggested that the observation of acoustic emissions at low stresses<br />
would permit an estimation of strength, as well as providing some<br />
characterization of porosity and critical flaw size.<br />
Charlie Chong/ Fion Zhang
Unfortunately, the routine use of<br />
acoustic emissions as an<br />
estimator of strength seems to be<br />
an unlikely prospect, in large part<br />
because of the scatter in the data,<br />
as has been noted by Fertis. As an<br />
example of the scatter in data.<br />
Figure 16.6 indicates the variability<br />
in the strength vs. total acoustic<br />
emission counts relationship; the<br />
within-batch variability is even<br />
more severe, as shown in Figure<br />
16.7.23<br />
Charlie Chong/ Fion Zhang<br />
FIGURE 16.6 Logarithm of total acoustic emission counts vs.<br />
compressive strength of concrete cubes. (From Mindess, S., Int.<br />
J. Cem. Comp. Lightweight Concr., 4, 173, 1982. With<br />
permission.)
FIGURE 16.7 Within-batch variability of total acoustic emission counts vs. applied compressive<br />
stress on concretecubes. (From Mindess, S., Int. J. Cem. Comp. Lightweight Concr., 4, 173,<br />
1982. With permission.)<br />
Charlie Chong/ Fion Zhang
16.7.5 Drying Shrinkage<br />
<strong>Acoustic</strong> emission has been used to try to monitor shrinkage in cement<br />
pastes and mortars. Nadeau et al. found that, in hardened pastes, the<br />
acoustic emission resulted from cracking due to the unequal shrinkage of the<br />
hydration products. Mortar gave less acoustic emission than hardened paste,<br />
suggesting that the fracture processes at the sand/cement paste interface are<br />
not an important source of acoustic emission. Jeong et al. also suggested that,<br />
in autoclaved aerated concrete, the acoustic emissions during drying could be<br />
related to microcracking. Again, however, it is unlikely that acoustic emission<br />
measurements will be able to be used as a means of predicting the shrinkage<br />
as a function of time.<br />
Charlie Chong/ Fion Zhang
16.7.6 Fiber Reinforced Cements and Concretes<br />
A number of acoustic emission studies have been carried out on fiber<br />
reinforced cements and concretes. Lenain and Bunsell, in a study of asbestos<br />
cement, found that acoustic emissions resulted both from cracking of the<br />
matrix and fiber pullout.<br />
They noted that the Kaiser effect was not found for this type of fiberreinforced<br />
composite, since on unloading of a specimen the partially pulled<br />
out fibers were damaged, and particles of cement attached to them were<br />
crushed, giving rise to acoustic emissions on unloading. Because these<br />
damaged fibers were then less able to resist crack growth, on subsequent<br />
reloading cracks started to propagate at lower stress levels than on the<br />
previous cycle, thus, giving off acoustic emissions below the previously<br />
achieved maximum load.<br />
Akers and Garrett also studied asbestos cement; they found that acoustic<br />
emission monitoring could be used to detect the onset and development of<br />
prefailure cracking.<br />
Charlie Chong/ Fion Zhang
However, they concluded that “there is no basis whatsoever for using<br />
amplitude discrimination in acoustic emission monitoring for distinguishing<br />
between the various failure modes which occur in this material.” On the other<br />
hand, Faninger et al. argued that in fiber-reinforced concrete the amplitude<br />
pattern of the acoustic emission signals did make it possible to distinguish<br />
whether fracture had occurred in the fibers or between them. Similarly, Jeong<br />
et al. stated that acoustic emission frequency analysis could distinguish<br />
between different micro-fracture mechanisms in fiber-reinforced autoclaved<br />
aerated concrete.<br />
Charlie Chong/ Fion Zhang
Fiber Reinforced Cements and Concretes<br />
Charlie Chong/ Fion Zhang
16.7.7 High Alumina Cement<br />
In concretes made with high alumina (calcium aluminate) cement, the<br />
conversion from CAH 10 * to C 3 AH 6 * on prolonged aging can lead to a large<br />
increase in porosity and therefore a large decrease in strength. There has<br />
thus been considerable interest in finding a nondestructive technique to<br />
monitor high alumina cement concrete (HAC) members. Parkinson and<br />
Peters concluded that the conversion process itself is not a source of acoustic<br />
emission activity, since no acoustic emissions were generated during the<br />
accelerated conversion of pastes at the critical w/c ratio of 0.35. However, at<br />
the high w/c ratio of 0.65, conversion was accompanied by a high level of<br />
acoustic emission activity, due to the fracture processes taking place during<br />
conversion, associated perhaps with the liberation of excess water. Arrington<br />
and Evans suggested that the structural integrity of HAC could be evaluated<br />
from the shape of the acoustic emission vs. load plot, the emissions recorded<br />
while the specimens were held under a constant load, and the decay of<br />
emission activity with time.<br />
*Note that cement chemistry notation is being used: C= CaO; A= Al 2 O 3 ; H=<br />
H 2 O.<br />
Charlie Chong/ Fion Zhang
Perhaps the most extensive series of tests on HAC, carried out at the Fulmer<br />
Research Institute in the U.K., was reported by Williams. Apart from<br />
observing that the Kaiser effect existed up to the point at which the beams<br />
cracked, some tentative suggestions were made for monitoring HAC beams<br />
with acoustic emissions:<br />
1. If, on loading a beam, no acoustic emission is noted, then the applied load<br />
is still less than about 60% of the ultimate load; if acoustic emission occurs,<br />
then this percentage of the ultimate load has been exceeded.<br />
If, upon unloading such a beam, further acoustic emission activity is recorded,<br />
then the beam is cracked. The amount of acoustic emission during this<br />
unloading could indicate the degree to which the cracking load had been<br />
exceeded.<br />
Charlie Chong/ Fion Zhang
2. If a beam is under its service load, it would behave similarly on application<br />
of a superimposed load. The presence or absence of acoustic emissions<br />
during this further loading and unloading might indicate the condition of the<br />
beam.<br />
3. If a beam under service load showed no acoustic emission activity during<br />
further loading, but did so at a later date when loaded to the same level, then<br />
the strength must have decreased during that time interval.<br />
As well, Williams noted similar behavior on testing of ordinary prestressed<br />
concrete beams, and suggested that these techniques could be used to<br />
evaluate any type of concrete structure, as long as acoustic emissions not<br />
connected with beam damage could be eliminated.<br />
Charlie Chong/ Fion Zhang
16.7.8 Thermal Cracking<br />
Relatively little work has been carried out on acoustic activity when concrete<br />
is subjected to high temperatures, such as those that may be encountered in<br />
fires. However, Hinrichsmeyher et al. carried out tests up to temperatures of<br />
900°C. They claimed that acoustic emission analysis during heating enabled<br />
them to distinguish the different types of thermally induced cracking that<br />
occurred. They noted a thermal Kaiser effect in the temperature range 300 to<br />
600°C, which might help in determining the maximum temperature reached<br />
in a previous heating cycle. The technique was even sensitive enough to<br />
record the acoustic emissions from the quartz inversion at 573°C.<br />
Charlie Chong/ Fion Zhang
16.7.9 Bond in Reinforced Concrete<br />
A number of acoustic emission studies of debonding of reinforcing bars in<br />
reinforced concrete have been carried out. Kobayashi et al. tested simulated<br />
beam-column connections with a 90° hooked reinforcing bar subjected to<br />
various cyclic loading histories. They found that the penetration of a surface<br />
crack down to the level of the bar gave rise to only one or two acoustic events;<br />
most acoustic emission signals were generated by the internal cracking<br />
around the bar due to fracture at the lugs (ribs) of the bars. <strong>Acoustic</strong> emission<br />
signals were able to indicate, with reasonable accuracy, the degree of<br />
debonding. They suggested that acoustic emission techniques could be used<br />
to determine the amount of bond deterioration in concrete structures during<br />
proof testing, or due to overloads. In addition, several studies of bond<br />
degradation at elevated temperatures have been carried out. Royles et al.<br />
studied simple pullout specimens at temperatures up to 800°C.<br />
Charlie Chong/ Fion Zhang
They found that acoustic emissions were associated with the adhesive failure<br />
at the steel-concrete interface, followed by local crushing under the ribs of the<br />
reinforcing bars. They suggested that acoustic emissions could be used to<br />
identify the point of critical slip. In further work, Royles and Morley suggested<br />
that acoustic emission techniques might be useful in estimating the quality of<br />
the bond in reinforced concrete structures that had been subjected to fires.<br />
Charlie Chong/ Fion Zhang
16.7.10 Corrosion of Reinforcing Steel in Concrete<br />
The deterioration of concrete due to corrosion of the reinforcing steel is a<br />
major problem, which is usually detected only after extreme cracking has<br />
already taken place. Weng et al. found that measurable levels of acoustic<br />
emission occurred even during the corrosion of unstressed reinforced<br />
concrete. They suggested that, at least in the laboratory, acoustic emission<br />
monitoring would assist in characterizing corrosion damage. In subsequent<br />
work, Dunn et al. developed a relationship between the observed damage<br />
and the resulting acoustic emissions. Damage could be detected in its early<br />
stages, and by a combination of total counts and amplitude measurements,<br />
the nature of the corrosion damage could be determined.<br />
Charlie Chong/ Fion Zhang
Corrosion of Reinforcing Steel in Concrete<br />
Charlie Chong/ Fion Zhang
Corrosion of Reinforcing Steel in Concrete<br />
Charlie Chong/ Fion Zhang
16.8 Field Studies of <strong>Acoustic</strong> <strong>Emission</strong><br />
As shown in the previous section, acoustic emission analysis has been used<br />
in the laboratory to study a wide range of problems. Unfortunately, its use in<br />
the field has been severely limited; only a very few papers on field application<br />
have appeared, and these are largely speculation on future possibilities. The<br />
way in which acoustic emission data might be used to provide information<br />
about the condition of a specimen or a structure has been described by<br />
Cole; his analysis may be summarized as follows:<br />
1. Is there any acoustic emission at a certain load level? If no, then no<br />
damage is occurring under these conditions; if yes, then damage is<br />
occurring.<br />
2. Is acoustic emission continuing while the load is held constant at the<br />
maximum load level? If no, no damage due to creep is occurring; if yes,<br />
creep damage is occurring. Further, if the count rate is increasing, then<br />
failure may occur fairly soon.<br />
Charlie Chong/ Fion Zhang
3. Have high amplitude acoustic emissions events occurred? If no, individual<br />
fracture events have been relatively minor; if yes, major fracture events<br />
have occurred.<br />
4. Does acoustic emission occur if the structure has been unloaded and is<br />
then reloaded to the previous maximum load? If no, there is no damage or<br />
crack propagation under low cycle fatigue; if yes, internal damage exists<br />
and the damage sites continue to spread even under low loads.<br />
5. Does the acoustic emission occur only from a particular area? If no, the<br />
entire structure is being damaged; if yes, the damage is localized.<br />
6. Is the acoustic emission in a local area very localized? if no, damage is<br />
dispersed over a significant area; if yes, there is a highly localized stress<br />
concentration causing the damage.<br />
Charlie Chong/ Fion Zhang
16.9 Conclusions<br />
From the discussion above, it appears that acoustic emission techniques may<br />
be very useful in the laboratory to supplement other measurements of<br />
concrete properties. However, their use in the field remains problematic.<br />
Many of the earlier studies held out high hopes for acoustic emission<br />
monitoring of structures. For instance, McCabe et al. suggested that, if a<br />
structure was loaded, the absence of acoustic emissions would indicate that it<br />
was safe under the existing load conditions; a low level of acoustic emissions<br />
would indicate that the structure should be monitored carefully, while a high<br />
level of acoustic emission could indicate that the structure was unsafe. But<br />
this is hardly a satisfactory approach, since it does not provide any help with<br />
quantitative analysis. In any event, even the sophisticated (and expensive)<br />
equipment now available still provides uncertain results when applied to<br />
structures, because of our lack of knowledge about the characteristics of<br />
acoustic emissions due to different causes, and because of the possibility of<br />
extraneous noise (vibration, loading devices, and so on).<br />
Charlie Chong/ Fion Zhang
Another serious drawback is that acoustic emissions are only generated<br />
when the loads on a structure are increased, and this poses considerable<br />
practical problems. Thus, one must still conclude, with regret, that “acoustic<br />
emission analysis has not yet been well developed as a technique for the<br />
evaluation of phenomena taking place in concrete in structures.”<br />
Charlie Chong/ Fion Zhang
Concrete Structures<br />
Charlie Chong/ Fion Zhang
Concrete Structures<br />
Charlie Chong/ Fion Zhang
Concrete Structures<br />
Charlie Chong/ Fion Zhang
Concrete Structures- The Troll A platform<br />
Charlie Chong/ Fion Zhang
Concrete Structures- The Troll A platform<br />
Charlie Chong/ Fion Zhang
Concrete Structures- The Troll A platform<br />
Charlie Chong/ Fion Zhang
Concrete Structures- The Troll A platform<br />
Charlie Chong/ Fion Zhang
Concrete Structures- Draugen<br />
Charlie Chong/ Fion Zhang
End of <strong>Reading</strong> 2<br />
Charlie Chong/ Fion Zhang
Study Note 3:<br />
Introduction to <strong>Acoustic</strong> <strong>Emission</strong> <strong>Testing</strong><br />
http://www.ndt-ed.org/EducationResources/CommunityCollege/Other%20Methods/AE/AE_Intro.htm<br />
Charlie Chong/ Fion Zhang
1.0 Introduction<br />
<strong>Acoustic</strong> <strong>Emission</strong> (AE) refers to the generation of transient elastic waves<br />
produced by a sudden redistribution of stress in a material. When a structure<br />
is subjected to an external stimulus (change in pressure, load, or<br />
temperature), localized sources trigger the release of energy, in the form of<br />
stress waves, which propagate to the surface and are recorded by sensors.<br />
With the right equipment and setup, motions on the order of picometers<br />
(10 -12 m) can be identified. Sources of AE vary from natural events like:<br />
1. earthquakes and rock bursts to<br />
2. the initiation and growth of cracks,<br />
3. slip and dislocation movements,<br />
4. melting,<br />
5. twinning, and<br />
6. phase transformations<br />
in metals. In composites, matrix cracking and fiber breakage and de-bonding<br />
contribute to acoustic emissions.<br />
Charlie Chong/ Fion Zhang
AE’s have also been measured and recorded in polymers, wood, and<br />
concrete, among other materials. Detection and analysis of AE signals can<br />
supply valuable information regarding the origin and importance of a<br />
discontinuity in a material. Because of the versatility of <strong>Acoustic</strong> <strong>Emission</strong><br />
<strong>Testing</strong> (AET),<br />
It has many industrial applications e.g.<br />
1. assessing structural integrity,<br />
2. detecting flaws,<br />
3. testing for leaks, or<br />
4. monitoring weld quality and<br />
5. is used extensively as a research tool.<br />
Charlie Chong/ Fion Zhang
Twinning<br />
Charlie Chong/ Fion Zhang
AET<br />
Charlie Chong/ Fion Zhang
<strong>Acoustic</strong> <strong>Emission</strong> is unlike most other nondestructive testing (NDT)<br />
techniques in two regards. The first difference pertains to the origin of the<br />
signal. Instead of supplying energy to the object under examination, AET<br />
simply listens for the energy released by the object. AE tests are often<br />
performed on structures while in operation, as this provides adequate loading<br />
for propagating defects and triggering acoustic emissions.<br />
The second difference is that AET deals with dynamic processes, or changes,<br />
in a material. This is particularly meaningful because only active features (e.g.<br />
crack growth) are highlighted. The ability to discern between developing and<br />
stagnant defects is significant. However, it is possible for flaws to go<br />
undetected altogether if the loading is not high enough to cause an acoustic<br />
event.<br />
Furthermore, AE testing usually provides an immediate indication relating to<br />
the strength or risk of failure of a component. Other advantages of AET<br />
include fast and complete volumetric inspection using multiple sensors,<br />
permanent sensor mounting for process control, and no need to disassemble<br />
and clean a specimen.<br />
Charlie Chong/ Fion Zhang
Unfortunately, AE systems can only qualitatively gauge how much damage is<br />
contained in a structure. In order to obtain quantitative results about size,<br />
depth, and overall acceptability of a part, other NDT methods (often ultrasonic<br />
testing) are necessary. Another drawback of AE stems 逆 from loud service<br />
environments which contribute extraneous noise to the signals. For<br />
successful applications, signal discrimination and noise reduction are crucial.<br />
Charlie Chong/ Fion Zhang
2.0 A Brief History of AE <strong>Testing</strong><br />
Although acoustic emissions can be created in a controlled environment, they<br />
can also occur naturally. Therefore, as a means of quality control, the origin of<br />
AE is hard to pinpoint. As early as 6,500 BC, potters were known to listen for<br />
audible sounds during the cooling of their ceramics, signifying structural<br />
failure. In metal working, the term "tin cry" (audible emissions produced by the<br />
mechanical twinning of pure tin during plastic deformation) was coined<br />
around 3,700 BC by tin smelters in Asia Minor. The first documented<br />
observations of AE appear to have been made in the 8th century by Arabian<br />
alchemist Jabir ibn Hayyan. In a book, Hayyan wrote that Jupiter (tin) gives<br />
off a ‘harsh sound’ when worked, while Mars (iron) ‘sounds much’ during<br />
forging. Many texts in the late 19th century referred to the audible emissions<br />
made by materials such as tin, iron, cadmium and zinc. One noteworthy<br />
correlation between different metals and their acoustic emissions came from<br />
Czochralski, who witnessed the relationship between tin and zinc cry and<br />
twinning. Later, Albert Portevin and Francois Le Chatelier observed AE<br />
emissions from a stressed Al-Cu-Mn (Aluminum-Copper-Manganese) alloy.<br />
Charlie Chong/ Fion Zhang
The next 20 years brought further verification with the work of Robert<br />
Anderson (tensile testing of an aluminum alloy beyond its yield point), Erich<br />
Scheil (linked the formation of martensite in steel to audible noise), and<br />
Friedrich Forster, who with Scheil related an audible noise to the formation of<br />
martensite in high-nickel steel. Experimentation continued throughout the<br />
mid-1900’s, culminating in the PhD thesis written by Joseph Kaiser entitled<br />
"Results and Conclusions from Measurements of Sound in Metallic Materials<br />
under Tensile Stress.” Soon after becoming aware of Kaiser’s efforts,<br />
Bradford Schofield initiated the first research program in the United States to<br />
look at the materials engineering applications of AE. Fittingly, Kaiser’s<br />
research is generally recognized as the beginning of modern day acoustic<br />
emission testing.<br />
Charlie Chong/ Fion Zhang
3.0 Theory - AE Sources<br />
As mentioned in the Introduction, acoustic emissions can result from the<br />
initiation and growth of cracks, slip and dislocation movements, twinning, or<br />
phase transformations in metals. In any case, AE’s originate with stress.<br />
When a stress is exerted on a material, a strain is induced in the material as<br />
well. Depending on the magnitude of the stress and the properties of the<br />
material, an object may return to its original dimensions or be permanently<br />
deformed after the stress is removed. These two conditions are known as<br />
elastic and plastic deformation, respectively.<br />
The most detectible acoustic emissions take place when a loaded material<br />
undergoes plastic deformation or when a material is loaded at or near its yield<br />
stress. On the microscopic level, as plastic deformation occurs, atomic planes<br />
slip past each other through the movement of dislocations. These atomicscale<br />
deformations release energy in the form of elastic waves which “can be<br />
thought of as naturally generated “ultrasound” traveling through the object.<br />
Charlie Chong/ Fion Zhang
Crack: When cracks exist in a metal, the stress levels present in front of the<br />
crack tip can be several times higher than the surrounding area. Therefore,<br />
AE activity will also be observed when the material ahead of the crack tip<br />
undergoes plastic deformation (micro-yielding).<br />
Fatigue Crack: Two sources of fatigue cracks also cause AE’s.<br />
■ The first source is emissive particles (e.g. nonmetallic inclusions) at the<br />
origin of the crack tip. Since these particles are less ductile than the<br />
surrounding material, they tend to break more easily when the metal is<br />
strained, resulting in an AE signal.<br />
■ The second source is the propagation of the crack tip that occurs through<br />
the movement of dislocations and small-scale cleavage produced by triaxial<br />
stresses.<br />
Charlie Chong/ Fion Zhang
The amount of energy released by an acoustic emission and the amplitude of<br />
the waveform are related to the magnitude and velocity of the source event.<br />
AE Amplitude: The amplitude of the emission is proportional (∝) to the<br />
(a) velocity of crack propagation and the (b) amount of surface area created.<br />
Large, discrete crack jumps will produce larger AE signals than cracks that<br />
propagate slowly over the same distance.<br />
Detection and conversion of these elastic waves to electrical signals is the<br />
basis of AE testing. Analysis of these signals yield valuable information<br />
regarding the origin and importance of a discontinuity in a material. As<br />
discussed in the following section, specialized equipment is necessary to<br />
detect the wave energy and decipher which signals are meaningful.<br />
Charlie Chong/ Fion Zhang
Charlie Chong/ Fion Zhang<br />
http://www.nature.com/nmat/journal/v10/n11/full/nmat3167.html
Activity of AE Sources in Structural Loading<br />
AE signals generated under different loading patterns can provide valuable<br />
information concerning the structural integrity of a material. Load levels that<br />
have been previously exerted on a material do not produce AE activity. In<br />
other words, discontinuities created in a material do not expand or move until<br />
that former stress is exceeded. This phenomenon, known as the Kaiser Effect,<br />
can be seen in the load versus AE plot to the right. As the object is loaded,<br />
acoustic emission events accumulate (segment AB). When the load is<br />
removed and reapplied (segment BCB), AE events do not occur again until<br />
the load at point B is exceeded. As the load exerted on the material is<br />
increased again (BD), AE’s are generated and stop when the load is removed.<br />
However, at point F, the applied load is high enough to cause significant<br />
emissions even though the previous maximum load (D) was not reached.<br />
This phenomenon is known as the Felicity Effect. This effect can be<br />
quantified using the Felicity Ratio, which is the load where considerable AE<br />
resumes, divided by the maximum applied load (F/D).<br />
Charlie Chong/ Fion Zhang
Kaiser Effect:<br />
Load levels that have been previously exerted on a material do not produce<br />
AE activity. This phenomenon, known as the Kaiser Effect<br />
Felicity Effect:<br />
The applied load is high enough to cause significant emissions even though<br />
the previous maximum load was not reached. This phenomenon is known as<br />
the Felicity Effect.<br />
Felicity Ratio:<br />
Felicity Ratio, which is the load where considerable AE resumes, divided by<br />
the previous maximum applied load (F/D).<br />
Charlie Chong/ Fion Zhang
Kaiser/Felicity effects<br />
Felicity effect<br />
Felicity ratio = F/D<br />
Kaiser effect<br />
Charlie Chong/ Fion Zhang
Knowledge of the Kaiser Effect and Felicity Effect can be used to determine if<br />
major structural defects are present. This can be achieved by applying<br />
constant loads (relative to the design loads exerted on the material) and<br />
“listening” to see if emissions continue to occur while the load is held. As<br />
shown in the figure, if AE signals continue to be detected during the holding<br />
of these loads (GH), it is likely that substantial structural defects are present.<br />
In addition, a material may contain critical defects if an identical load is<br />
reapplied and AE signals continue to be detected. Another guideline<br />
governing AE’s is the Dunegan corollary, which states that if acoustic<br />
emissions are observed prior to a previous maximum load, some type of new<br />
damage must have occurred. (Note: Time dependent processes like corrosion<br />
and hydrogen embrittlement tend to render the Kaiser Effect useless)<br />
Dict:<br />
Corollary: something that results from something else.<br />
Charlie Chong/ Fion Zhang
Dunegan corollary<br />
states that if acoustic emissions are observed prior to a previous maximum<br />
load, some type of new damage must have occurred. (Note: Time dependent<br />
processes like corrosion and hydrogen embrittlement tend to render the<br />
Kaiser Effect useless)<br />
Charlie Chong/ Fion Zhang
Q. What is the Dunegan Corollary?<br />
a. It states that if acoustic emissions are observed prior to a previous<br />
maximum load, some type of new damage must have occurred.<br />
b. When the applied load is high enough to cause significant emissions even<br />
though the previous maximum load was not reached.<br />
c. Gauging signal arrival times or differences in the spectral content of true<br />
AE signals and background noise.<br />
d. the number of times a signal crosses a preset threshold<br />
Corollary: is a statement that follows readily from a previous statement.<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUXJ<br />
QZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Comments:<br />
<strong>Emission</strong>s are observed prior to a previous maximum load;<br />
• Felicity effect, (when the applied load is high enough)<br />
• Dunegan corollary, (when the load is less than the preceding load)<br />
Keywords:<br />
• Kaiser effect,<br />
• Felicity effect,<br />
• Dunegan corollary<br />
Charlie Chong/ Fion Zhang
Noise<br />
The sensitivity of an acoustic emission system is often limited by the amount<br />
of background noise nearby. Noise in AE testing refers to any undesirable<br />
signals detected by the sensors. Examples of these signals include frictional<br />
sources (e.g. loose bolts or movable connectors that shift when exposed to<br />
wind loads) and impact sources (e.g. rain, flying objects or wind-driven dust)<br />
in bridges. Sources of noise may also be present in applications where the<br />
area being tested may be disturbed by mechanical vibrations (e.g. pumps).<br />
To compensate for the effects of background noise, various procedures can<br />
be implemented. Some possible approaches involve fabricating special<br />
sensors with electronic gates for noise blocking, taking precautions to place<br />
sensors as far away as possible from noise sources, and electronic filtering<br />
(either using signal arrival times or differences in the spectral content of true<br />
AE signals and background noise).<br />
Comments:<br />
■ Spectral filtering<br />
■ Time of flight filtering<br />
■ Placement<br />
■ Sensor with electronic gate?
Pseudo Sources<br />
In addition to the AE source mechanisms described above, pseudo source<br />
mechanisms produce AE signals that are detected by AE equipment.<br />
Examples include liquefaction and solidification, friction in rotating bearings,<br />
solid-solid phase transformations, leaks, cavitation, and the realignment or<br />
growth of magnetic domains (See Barkhausen Effect).<br />
Comments:<br />
Noise ≡ Pseudo Sources?<br />
Charlie Chong/ Fion Zhang
Barkhausen Effect<br />
The Barkhausen effect is a name given to the noise in the magnetic output of a ferromagnet when the<br />
magnetizing force applied to it is changed. Discovered by German physicist Heinrich Barkhausen in 1919, it is<br />
caused by rapid changes of size of magnetic domains (similarly magnetically oriented atoms in ferromagnetic<br />
materials). Barkhausen's work in acoustics and magnetism led to the discovery, which provided evidence that<br />
magnetization affects whole domains of a ferromagnetic material, rather than individual atoms alone. The<br />
Barkhausen effect is a series of sudden changes in the size and orientation of ferromagnetic domains, or<br />
microscopic clusters of aligned atomic magnets (spins), that occurs during a continuous process of<br />
magnetization or demagnetization. The Barkhausen effect offered direct evidence for the existence of<br />
ferromagnetic domains, which previously had been postulated theoretically. Heinrich Barkhausen discovered<br />
that a slow, smooth increase of a magnetic field applied to a piece of ferromagnetic material, such as iron,<br />
causes it to become magnetized, not continuously but in minute steps.<br />
Charlie Chong/ Fion Zhang<br />
https://en.wikipedia.org/wiki/Barkhausen_effect
Wave Propagation<br />
A primitive wave released at the AE source<br />
is illustrated in the figure right. The<br />
displacement waveform is a step-like<br />
function corresponding to the permanent<br />
change associated with the source process.<br />
The analogous velocity and stress<br />
waveforms are essentially pulse-like. The<br />
width and height of the primitive pulse<br />
depend on the dynamics of the source<br />
process. Source processes such as<br />
microscopic crack jumps and precipitate<br />
fractures are usually completed in a fraction<br />
of a microsecond or a few microseconds,<br />
which explains why the pulse is short in<br />
duration. The amplitude and energy of the<br />
primitive pulse vary over an enormous range<br />
from submicroscopic dislocation movements<br />
to gross crack jumps.<br />
Charlie Chong/ Fion Zhang
Primitive AE wave<br />
released at a source. The<br />
primitive wave is<br />
essentially a stress pulse<br />
corresponding to a<br />
permanent displacement<br />
of the material. The<br />
ordinate quantities refer to<br />
a point in the material.<br />
Charlie Chong/ Fion Zhang
Waves radiates from the<br />
source in all directions, often<br />
having a strong directionality<br />
depending on the nature of the<br />
source process, as shown in<br />
the second figure. Rapid<br />
movement is necessary if a<br />
sizeable amount of the elastic<br />
energy liberated during<br />
deformation is to appear as an<br />
acoustic emission.<br />
Angular dependence of acoustic emission radiated from a growing<br />
microcrack. Most of the energy is directed in the 90 and 270 o directions,<br />
perpendicular to the crack surfaces.<br />
Charlie Chong/ Fion Zhang
Most of the energy is directed<br />
in the 90º and 270º directions,<br />
perpendicular to the crack<br />
surfaces.<br />
90º<br />
270º<br />
Charlie Chong/ Fion Zhang
Angular dependence of acoustic emission radiated from a growing<br />
microcrack. Most of the energy is directed in the 90 and 270 o directions,<br />
perpendicular to the crack surfaces.
As these primitive waves travel through a material, their form is changed<br />
considerably. Elastic wave source and elastic wave motion theories are being<br />
investigated to determine the complicated relationship between the AE<br />
source pulse and the corresponding movement at the detection site. The<br />
ultimate goal of studies of the interaction between elastic waves and material<br />
structure is to accurately develop a description of the source event from the<br />
output signal of a distant sensor.<br />
However, most materials-oriented researchers and NDT inspectors are not<br />
concerned with the intricate knowledge of each source event. Instead, they<br />
are primarily interested in the broader, statistical aspects of AE. Because of<br />
this, they prefer to use narrow band (resonant) sensors which detect only a<br />
small portion of the broadband of frequencies emitted by an AE. These<br />
sensors are capable of measuring hundreds of signals each second, in<br />
contrast to the more expensive high-fidelity sensors used in source function<br />
analysis. More information on sensors will be discussed later in the<br />
Equipment section.<br />
Charlie Chong/ Fion Zhang
The signal that is detected by a sensor is a combination of many parts of the<br />
waveform initially emitted. <strong>Acoustic</strong> emission source motion is completed in a<br />
few millionths of a second. As the AE leaves the source, the waveform travels<br />
in a spherically spreading pattern and is reflected off the boundaries of the<br />
object. Signals that are in phase with each other as they reach the sensor<br />
produce constructive interference which usually results in the highest peak of<br />
the waveform being detected. The typical time interval from when an AE wave<br />
reflects around the test piece (repeatedly exciting the sensor) until it decays,<br />
ranges from the order of 100 microseconds in a highly damped, nonmetallic<br />
material to tens of milliseconds in a lightly damped metallic material.<br />
Decay Time:<br />
highly damped (intrinsic) , nonmetallic material → order of 100 microseconds<br />
(10 -6 s)<br />
lightly damped metallic material → tens of milliseconds (10 -3 s)<br />
Charlie Chong/ Fion Zhang
Decay time<br />
Decay Time:<br />
highly damped, nonmetallic material → order of 100 microseconds (s -6 )<br />
lightly damped metallic material → tens of milliseconds (s -3 )<br />
Charlie Chong/ Fion Zhang
highly damped, nonmetallic<br />
material ~.0001 s<br />
lightly damped metallic<br />
material, ~.001 s.<br />
Decay time<br />
Decay Time:<br />
highly damped, nonmetallic material → order of 100 microseconds (10 -6 s)<br />
lightly damped metallic material → tens of milliseconds (10 -3 s)<br />
Charlie Chong/ Fion Zhang
Attenuation<br />
The intensity of an AE signal detected by a sensor is considerably lower than<br />
the intensity that would have been observed in the close proximity of the<br />
source. This is due to attenuation.<br />
There are three main causes of attenuation,<br />
(1) beginning with geometric spreading. As an AE spreads from its source in<br />
a plate-like material, its amplitude decays by 30% every time it doubles its<br />
distance from the source. In three-dimensional structures, the signal decays<br />
on the order of 50%. This can be traced back to the simple conservation of<br />
energy.<br />
(2) Another cause of attenuation is material damping, as alluded 指 出 to in the<br />
previous paragraph. While an AE wave passes through a material, its elastic<br />
and kinetic energies are absorbed and converted into heat. (σ abs )<br />
(3) The third cause of attenuation is wave scattering. Geometric<br />
discontinuities (e.g. twin boundaries, nonmetallic inclusions, or grain<br />
boundaries) and structural boundaries both reflect some of the wave energy<br />
that was initially transmitted. (σ scat )<br />
Charlie Chong/ Fion Zhang
Attenuation:<br />
1. Spread (30% for 2D, 50% for 3D for each doubling of distance from<br />
source),<br />
2. Material damping, absorption.<br />
3. Scattering (reflection & difrraction)<br />
3<br />
1<br />
2<br />
3<br />
Charlie Chong/ Fion Zhang
Measurements of the effects of attenuation on an AE signal can be performed<br />
with a simple apparatus known as a Hsu-Nielson Source. This consists of a<br />
mechanical pencil with either 0.3 or 0.5 mm 2H lead that is passed through a<br />
cone-shaped Teflon shoe designed to place the lead in contact with the<br />
surface of a material at a 30 degree angle. When the pencil lead is pressed<br />
and broken against the material, it creates a small, local deformation that is<br />
relieved in the form of a stress wave, similar to the type of AE signal produced<br />
by a crack. By using this method, simulated AE sources can be created at<br />
various sites on a structure to determine the optimal position for the<br />
placement of sensors and to ensure that all areas of interest are within the<br />
detection range of the sensor or sensors.<br />
Charlie Chong/ Fion Zhang
Teflon shoe<br />
http://www.ndt.net/ndtaz/content.php?id=474
Wave Mode and Velocity<br />
As mentioned earlier, using AE inspection in conjunction with other NDE<br />
techniques can be an effective method in gauging the location and nature of<br />
defects. Since source locations are determined by the time required for the<br />
wave to travel through the material to a sensor, it is important that the velocity<br />
of the propagating waves be accurately calculated. This is not an easy task<br />
since wave propagation depends on the material in question and the wave<br />
mode being detected. For many applications, Lamb waves are of primary<br />
concern because they are able to give the best indication of wave<br />
propagation from a source whose distance from the sensor is larger than the<br />
thickness of the material. For additional information on Lamb waves, see the<br />
wave mode page in the Ultrasonic Inspection section.<br />
Charlie Chong/ Fion Zhang
Lamb waves in acoustic emission testing<br />
<strong>Acoustic</strong> emission uses much lower frequencies than traditional ultrasonic<br />
testing, and the sensor is typically expected to detect active flaws at distances<br />
up to several meters. A large fraction of the structures customarily testing with<br />
acoustic emission are fabricated from steel plate - tanks, pressure vessels,<br />
pipes and so on. Lamb wave theory is therefore the prime theory for<br />
explaining the signal forms and propagation velocities that are observed<br />
when conducting acoustic emission testing. Substantial improvements in the<br />
accuracy of AE source location (a major techniques of AE testing) can be<br />
achieved through good understanding and skillful utilization of the Lamb wave<br />
body of knowledge.<br />
Charlie Chong/ Fion Zhang
Ultrasonic and acoustic emission testing contrasted<br />
An arbitrary mechanical excitation applied to a plate will generate a<br />
multiplicity of Lamb waves carrying energy across a range of frequencies.<br />
Such is the case for the acoustic emission wave.<br />
In acoustic emission testing, the challenge is to recognize the multiple Lamb<br />
wave components in the received waveform and to interpret them in terms of<br />
source motion.<br />
This contrasts with the situation in ultrasonic testing, where the first challenge<br />
is to generate a single, well-controlled Lamb wave mode at a single frequency.<br />
But even in ultrasonic testing, mode conversion takes place when the<br />
generated Lamb wave interacts with flaws, so the interpretation of reflected<br />
signals compounded from multiple modes becomes a means of flaw<br />
characterization.<br />
Plate or Lamb waves are similar to surface waves except they can only be<br />
generated in materials a few wavelengths thick.<br />
Charlie Chong/ Fion Zhang
2.2.5 Rayleigh Characteristics<br />
Rayleigh waves are a type of surface wave that travel near the surface of<br />
solids. Rayleigh waves include both longitudinal and transverse motions that<br />
decrease exponentially in amplitude as distance from the surface increases.<br />
There is a phase difference between these component motions. In isotropic<br />
solids these waves cause the surface particles to move in ellipses in planes<br />
normal to the surface and parallel to the direction of propagation – the major<br />
axis of the ellipse is vertical. At the surface and at shallow depths this motion<br />
is retrograde 逆 行 , that is the in-plane motion of a particle is counterclockwise<br />
when the wave travels from left to right.<br />
http://en.wikipedia.org/wiki/Rayleigh_wave<br />
Charlie Chong/ Fion Zhang
Rayleigh waves are a type of surface acoustic wave that travel on solids.<br />
They can be produced in materials in many ways, such as by a localized<br />
impact or by piezo-electric transduction, and are frequently used in nondestructive<br />
testing for detecting defects. They are part of the seismic waves<br />
that are produced on the Earth by earthquakes. When guided in layers they<br />
are referred to as Lamb waves, Rayleigh–Lamb waves, or generalized<br />
Rayleigh waves.<br />
Charlie Chong/ Fion Zhang
Q29: The longitudinal wave incident angle which results in formation of a<br />
Rayleigh wave is called:<br />
A. Normal incidence<br />
B. The first critical angle<br />
C. The second critical angle<br />
D. Any angle above the first critical angle<br />
Charlie Chong/ Fion Zhang
Surface (or Rayleigh) waves travel the surface of a relatively thick solid<br />
material penetrating to a depth of one wavelength.<br />
Surface waves combine both (1) a longitudinal and (2) transverse motion to<br />
create an elliptic orbit motion as shown in the image and animation below.<br />
http://www.ndt-ed.org/EducationResources/CommunityCollege/Ultrasonics/Graphics/Flash/rayleigh.swf<br />
Charlie Chong/ Fion Zhang
The major axis of the ellipse is perpendicular to the surface of the solid. As<br />
the depth of an individual atom from the surface increases the width of its<br />
elliptical motion decreases. Surface waves are generated when a<br />
longitudinal wave intersects a surface near the second critical angle and<br />
they travel at a velocity between .87 and .95 of a shear wave. Rayleigh<br />
waves are useful because they are very sensitive to surface defects (and<br />
other surface features) and they follow the surface around curves.<br />
Because of this, Rayleigh waves can be used to inspect areas that other<br />
waves might have difficulty reaching.<br />
Wave velocity:<br />
• Longitudinal wave velocity =1v,<br />
• The velocity of shear waves through a material is approximately half that<br />
of the longitudinal waves, (≈0.5v)<br />
• Surface waves are generated when a longitudinal wave intersects a<br />
surface near the second critical angle and they travel at a velocity<br />
between .87 and .95 of a shear wave. ≈(0.87~0.95)x0.5v<br />
Charlie Chong/ Fion Zhang
The major axis of the ellipse is perpendicular to the surface of the solid.<br />
Charlie Chong/ Fion Zhang
Surface wave<br />
Charlie Chong/ Fion Zhang
Surface wave or Rayleigh wave are formed when shear waves refract to 90.<br />
The whip-like particle vibration of the shear wave is converted into elliptical<br />
motion by the particle changing direction at the interface with the surface. The<br />
wave are not often used in industrial NDT although they do have some<br />
application in aerospace industry. Their mode of propagation is elliptical along<br />
the surface of material, penetrating to a depth of one wavelength. They will<br />
follow the contour of the surface and they travel at approximately 90% of the<br />
velocity of the shear waves.<br />
Depth of penetration of<br />
about one wavelength<br />
Direction of wave propagation<br />
Charlie Chong/ Fion Zhang
Surface wave has the ability to follow surface contour, until it meet a sharp<br />
change i.e. a surface crack/seam/lap. However the surface waves could be<br />
easily completely absorbed by excess couplant of simply touching the part<br />
ahead of the waves.<br />
Transducer<br />
Wedge<br />
Surface discontinuity<br />
Specimen<br />
Charlie Chong/ Fion Zhang
Surface wave - Following Contour<br />
Surface wave<br />
Charlie Chong/ Fion Zhang
Surface wave – One wavelength deep<br />
λ<br />
λ<br />
Charlie Chong/ Fion Zhang
Rayleigh Wave<br />
Charlie Chong/ Fion Zhang<br />
http://web.ics.purdue.edu/~braile/edumod/waves/Rwave_files/image001.gif
Rayleigh Wave<br />
Charlie Chong/ Fion Zhang
Love Wave<br />
Charlie Chong/ Fion Zhang<br />
http://web.ics.purdue.edu/~braile/edumod/waves/Lwave_files/image001.gif
Love Wave<br />
Charlie Chong/ Fion Zhang
Surface (Rayleigh) waves are not as common as the longitudinal and shear<br />
waves, but are used to great advantage in a limited number of applications<br />
that require an ability of the wave to follow the contours of irregularly shaped<br />
surfaces such as jet engine blades and vanes.<br />
Rayleigh waves extend from the surface to a depth of about one wavelength<br />
into the material and thus are only sensitive to surface or very near-surface<br />
flaws.<br />
They are very sensitive to surface conditions including the presence of<br />
residual coupling compounds as well as finger damping.<br />
Rayleigh waves are usually generated by mode conversion using angle beam<br />
search units designed to produce shear waves just beyond the second critical<br />
angle.<br />
Charlie Chong/ Fion Zhang
Other <strong>Reading</strong>: Rayleigh Waves<br />
Surface waves (Rayleigh waves) are another type of ultrasonic wave used in<br />
the inspection of materials. These waves travel along the flat or curved<br />
surface of relatively thick solid parts. For the propagation of waves of this type,<br />
the waves must be traveling along an interface bounded on one side by the<br />
strong elastic forces of a solid and on the other side by the practically<br />
negligible elastic forces between gas molecules. Surface waves leak energy<br />
into liquid couplants and do not exist for any significant distance along the<br />
surface of a solid immersed in a liquid, unless the liquid covers the solid<br />
surface only as a very thin film. Surface waves are subject to attenuation in a<br />
given material, as are longitudinal or transverse waves. They have a velocity<br />
approximately 90% of the transverse wave velocity in the same material. The<br />
region within which these waves propagate with effective energy is not much<br />
thicker than about one wavelength beneath the surface of the metal.<br />
Charlie Chong/ Fion Zhang
At this depth, wave energy is about 4% of the wave energy at the surface,<br />
and the amplitude of oscillation decreases sharply to a negligible value at<br />
greater depths. Surface waves follow contoured surfaces. For example,<br />
surface waves traveling on the top surface of a metal block are reflected from<br />
a sharp edge, but if the edge is rounded off, the waves continue down the<br />
side face and are reflected at the lower edge, returning to the sending point.<br />
Surface waves will travel completely around a cube if all edges of the cube<br />
are rounded off. Surface waves can be used to inspect parts that have<br />
complex contours.<br />
Charlie Chong/ Fion Zhang
Q110: What kind of wave mode travel at a velocity slightly below the shear<br />
wave and their modes of propagation are both longitudinal and transverse<br />
with respect to the surface?<br />
a) Rayleigh wave<br />
b) Transverse wave<br />
c) L-wave<br />
d) Longitudinal wave<br />
Charlie Chong/ Fion Zhang
Q: Which of the following modes of vibration exhibits the shortest wavelength<br />
at a given frequency and in a given material?<br />
A. longitudinal wave<br />
B. compression wave<br />
C. shear wave<br />
D. surface wave<br />
Charlie Chong/ Fion Zhang
Q192: Surface waves are reduced to an energy level of approcimately 1/25 of<br />
the original power at a depth of ?<br />
A. 25mm<br />
B. 102mm<br />
C. 1 wavelength<br />
D. 4 wavelength<br />
Charlie Chong/ Fion Zhang
2.2.6 Lamb Wave:<br />
Lamb waves propagate in solid plates. They are elastic waves whose<br />
particle motion lies in the plane that contains the direction of wave<br />
propagation and the plate normal (the direction perpendicular to the plate). In<br />
1917, the english mathematician horace lamb published his classic analysis<br />
and description of acoustic waves of this type. Their properties turned out to<br />
be quite complex. An infinite medium supports just two wave modes traveling<br />
at unique velocities; but plates support two infinite sets of lamb wave modes,<br />
whose velocities depend on the relationship between wavelength and plate<br />
thickness.<br />
Charlie Chong/ Fion Zhang
Since the 1990s, the understanding and utilization of lamb waves has<br />
advanced greatly, thanks to the rapid increase in the availability of computing<br />
power. Lamb's theoretical formulations have found substantial practical<br />
application, especially in the field of nondestructive testing.<br />
The term rayleigh–lamb waves embraces the rayleigh wave, a type of wave<br />
that propagates along a single surface. Both rayleigh and lamb waves are<br />
constrained by the elastic properties of the surface(s) that guide them.<br />
http://en.wikipedia.org/wiki/Lamb_wave<br />
http://pediaview.com/openpedia/Lamb_waves<br />
Charlie Chong/ Fion Zhang
Types of Wave<br />
New!<br />
• Plate wave- Love<br />
• Stoneley wave<br />
• Sezawa<br />
Charlie Chong/ Fion Zhang
Plate or Lamb waves are the most commonly used plate waves in<br />
NDT. Lamb waves are complex vibrational waves that propagate parallel to<br />
the test surface throughout the thickness of the material. Propagation of Lamb<br />
waves depends on the density and the elastic material properties of a<br />
component. They are also influenced a great deal by the test frequency and<br />
material thickness. Lamb waves are generated at an incident angle in which<br />
the parallel component of the velocity of the wave in the source is equal to the<br />
velocity of the wave in the test material. Lamb waves will travel several<br />
meters in steel and so are useful to scan plate, wire, and tubes.<br />
Lamb wave influenced by: (Dispersive Wave)<br />
■<br />
■<br />
■<br />
■<br />
Density<br />
Elastic material properties<br />
Frequencies<br />
Material thickness<br />
Charlie Chong/ Fion Zhang
Plate or Lamb waves are similar to surface waves except they can only be<br />
generated in materials a few wavelengths thick.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/ndtaz/files/lamb_a.gif
Plate wave or Lamb wave are formed by the introduction of surface wave<br />
into a thin material. They are a combination of (1) compression and surface or<br />
(2) shear and surface waves causing the plate material to flex by totally<br />
saturating the material. The two types of plate waves:<br />
Charlie Chong/ Fion Zhang
With Lamb waves, a number of modes of particle vibration are possible, but<br />
the two most common are symmetrical and asymmetrical. The complex<br />
motion of the particles is similar to the elliptical orbits for surface<br />
waves. Symmetrical Lamb waves move in a symmetrical fashion about the<br />
median plane of the plate. This is sometimes called the extensional mode<br />
because the wave is “stretching and compressing” the plate in the wave<br />
motion direction. Wave motion in the symmetrical mode is most efficiently<br />
produced when the exciting force is parallel to the plate. The asymmetrical<br />
Lamb wave mode is often called the “flexural mode” because a large portion<br />
of the motion moves in a normal direction to the plate, and a little motion<br />
occurs in the direction parallel to the plate. In this mode, the body of the plate<br />
bends as the two surfaces move in the same direction.<br />
The generation of waves using both piezoelectric transducers and<br />
electromagnetic acoustic transducers (EMATs) are discussed in later sections.<br />
Keywords:<br />
Symmetrical = extensional mode<br />
Asymmetrical = flexural mode<br />
Charlie Chong/ Fion Zhang
When guided in layers they are referred to as Lamb waves, Rayleigh–Lamb<br />
waves, or generalized Rayleigh waves.<br />
Lamb waves – 2 modes<br />
Charlie Chong/ Fion Zhang
Symmetrical = extensional mode<br />
Asymmetrical = flexural mode<br />
Charlie Chong/ Fion Zhang
Symmetrical = extensional mode<br />
Asymmetrical = flexural mode<br />
Charlie Chong/ Fion Zhang
Symmetrical = extensional mode<br />
Charlie Chong/ Fion Zhang
Other <strong>Reading</strong>: Lamb Wave<br />
Lamb waves, also known as plate waves, are another type of ultrasonic wave<br />
used in the nondestructive inspection of materials. Lamb waves are<br />
propagated in plates (made of composites or metals) only a few wavelengths<br />
thick. A Lamb wave consists of a complex vibration that occurs throughout the<br />
thickness of the material. The propagation characteristics of Lamb waves<br />
depend on the density, elastic properties, and structure of the material as well<br />
as the thickness of the test piece and the frequency. Their behavior in general<br />
resembles that observed in the transmission of electromagnetic waves<br />
through waveguides.<br />
There are two basic forms of Lamb waves:<br />
• Symmetrical, or dilatational<br />
• Asymmetrical, or bending<br />
Charlie Chong/ Fion Zhang
The form is determined by whether the particle motion is symmetrical or<br />
asymmetrical with respect to the neutral axis of the test piece. Each form is<br />
further subdivided into several modes having different velocities, which can<br />
be controlled by the angle at which the waves enter the test piece.<br />
Theoretically, there are an infinite number of specific velocities at which Lamb<br />
waves can travel in a given material. Within a given plate, the specific<br />
velocities for Lamb waves are complex functions of plate thickness and<br />
frequency.<br />
In symmetrical (dilatational) Lamb waves, there is a compressional<br />
(longitudinal) particle displacement along the neutral axis of the plate and an<br />
elliptical particle displacement on each surface (Fig. 4a). In asymmetrical<br />
(bending) Lamb waves, there is a shear (transverse) particle displacement<br />
along the neutral axis of the plate and an elliptical particle displacement on<br />
each surface (Fig. 4b). The ratio of the major to minor axes of the ellipse is a<br />
function of the material in which the wave is being propagated.<br />
Charlie Chong/ Fion Zhang
Fig. 4 Diagram of the basic patterns of (a) symmetrical (dilatational) and (b)<br />
asymmetrical (bending) Lamb waves. The wavelength, , is the distance<br />
corresponding to one complete cycle.<br />
Charlie Chong/ Fion Zhang
Q1: The wave mode that has multiple or varying wave velocities is:<br />
A. Longitudinal waves<br />
B. Shear waves<br />
C. Transverse waves<br />
D. Lamb waves<br />
Charlie Chong/ Fion Zhang
2.2.7 Dispersive Wave:<br />
Wave modes such as those found in Lamb wave have a velocity of<br />
propagation dependent upon the operating frequency, sample thickness and<br />
elastic moduli. They are dispersive (velocity change with frequency) in that<br />
pulses transmitted in these mode tend to become stretched or dispersed.<br />
Charlie Chong/ Fion Zhang
Dispersion refers to the fact that in a real medium such as water, air, or glass,<br />
a wave traveling through that medium will have a velocity that depends upon<br />
its frequency. Dispersion occurs for any form of wave, acoustic,<br />
electromagnetic, electronic, even quantum mechanical. Dispersion is<br />
responsible for a prism being able to resolve light into colors and defines the<br />
maximum frequency of broadband pulses one can send down an optical fiber<br />
or through a copper wire. Dispersion affects wave and swell forecasts at<br />
sea and influences the design of sound equipment. Dispersion is a physical<br />
property of the medium and can combine with other properties to yield very<br />
strange results. For example, in the propagation of light in an optical fiber, the<br />
glass introduces dispersion and separates the wavelengths of light according<br />
to frequency, however if the light is intense enough, it can interact with the<br />
electrons in the material changing its refractive index. The combination of<br />
dispersion and index change can cancel each other leading to a wave that<br />
can propagate indefinitely maintaining a constant shape. Such a wave has<br />
been termed a soliton.<br />
Charlie Chong/ Fion Zhang<br />
http://www.rpi.edu/dept/chem-eng/WWW/faculty/plawsky/Comsol%20Modules/DispersiveWave/DispersiveWave.html
Discussion<br />
Subject: Wave Mode and Velocity<br />
As mentioned earlier, using AE inspection in conjunction with other NDE techniques can be an effective method in gauging the location and nature of defects. Since source locations are<br />
determined by the time required for the wave to travel through the material to a sensor, it is important that the velocity of the propagating waves be accurately calculated. This is not an easy task<br />
since wave propagation depends on the material in question and the wave mode being detected. For many applications, Lamb waves<br />
are of primary concern because they are able to give the best indication of<br />
wave propagation from a source whose distance from the sensor is larger<br />
than the thickness of the material.<br />
Question: from the additional reading, “Lamb waves, also known as plate<br />
waves, are another type of ultrasonic wave used in the nondestructive<br />
inspection of materials. Lamb waves are propagated in plates (made of<br />
composites or metals) only a few wavelengths thick”. Discuss on this<br />
statement.<br />
Charlie Chong/ Fion Zhang
4.0 Equipment<br />
<strong>Acoustic</strong> emission testing can be performed in the field with portable<br />
instruments or in a stationary laboratory setting. Typically, systems contain a<br />
sensor, preamplifier, filter, and amplifier, along with measurement, display,<br />
and storage equipment (e.g. oscilloscopes, voltmeters, and personal<br />
computers). <strong>Acoustic</strong> emission sensors respond to dynamic motion that is<br />
caused by an AE event. This is achieved through transducers which convert<br />
mechanical movement into an electrical voltage signal. The transducer<br />
element in an AE sensor is almost always a piezoelectric crystal, which is<br />
commonly made from a ceramic such as Lead Zirconate Titanate (PZT).<br />
Transducers are selected based on operating frequency, sensitivity and<br />
environmental characteristics, and are grouped into two classes:<br />
(1) resonant and<br />
(2) broadband.<br />
The majority of AE equipment is responsive to movement in its typical<br />
operating frequency range of 30 kHz to 1 MHz. For materials with high<br />
attenuation (e.g. plastic composites), lower frequencies may be used to better<br />
distinguish AE signals. The opposite holds true as well.<br />
Charlie Chong/ Fion Zhang
Key Points:<br />
• Two classes: resonant and broadband.<br />
• The majority of AE equipment is responsive to movement in its typical<br />
operating frequency range of 30 kHz to 1 MHz.<br />
• For materials with high attenuation (e.g. plastic composites), lower<br />
frequencies may be used to better distinguish AE signals. The opposite<br />
holds true as well.<br />
Charlie Chong/ Fion Zhang
The majority of AE equipment is responsive to movement in its typical<br />
operating frequency range of<br />
30 kHz to 1 MHz.<br />
For materials with high attenuation (e.g. plastic composites), lower<br />
frequencies may be used to better distinguish AE signals. The opposite holds<br />
true as well.<br />
Charlie Chong/ Fion Zhang
Q. The most common range of acoustic emission testing is?<br />
A. 100-300KHz<br />
B. 10-15KHz<br />
C. 500-750KHz<br />
D. 1-5mHz<br />
What is the standard answer? (more reading) 2015/09/04, best guess “A”<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvU<br />
XJQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Equipment- Probes<br />
Case<br />
Damping<br />
materials<br />
Wear plate<br />
Electrode<br />
Piezoelectric element<br />
Couplants<br />
Specimen<br />
Charlie Chong/ Fion Zhang
Equipment- Probe<br />
Charlie Chong/ Fion Zhang
Ideally, the AE signal that reaches the mainframe will be free of background<br />
noise and electromagnetic interference. Unfortunately, this is not realistic.<br />
However, sensors and preamplifiers are designed to help eliminate unwanted<br />
signals. First, the preamplifier boosts the voltage to provide gain and cable<br />
drive capability. To minimize interference, a preamplifier is placed close to the<br />
transducer; in fact, many transducers today are equipped with integrated<br />
preamplifiers. Next, the signal is relayed to a bandpass filter for elimination of<br />
low frequencies (common to background noise) and high frequencies.<br />
Following completion of this process, the signal travels to the acoustic system<br />
mainframe and eventually to a computer or similar device for analysis and<br />
storage. Depending on noise conditions, further filtering or amplification at the<br />
mainframe may still be necessary.
Schematic Diagram of a Basic Four-channel <strong>Acoustic</strong> <strong>Emission</strong> <strong>Testing</strong><br />
System<br />
Charlie Chong/ Fion Zhang
FIGURE 16.5 The main elements of a modern acoustic emission detection system.<br />
Charlie Chong/ Fion Zhang
After passing the AE system mainframe, the signal comes to a<br />
detection/measurement circuit as shown in the figure directly above. Note that<br />
multiple-measurement circuits can be used in multiple sensor/channel<br />
systems for source location purposes (to be described later). At the<br />
measurement circuitry, the shape of the conditioned signal is compared with a<br />
threshold voltage value that has been programmed by the operator. Signals<br />
are either continuous (analogous to Gaussian, random noise with amplitudes<br />
varying according to the magnitude of the AE events) or burst-type. Each time<br />
the threshold voltage is exceeded, the measurement circuit releases a digital<br />
pulse. The first pulse is used to signify the beginning of a hit. (A hit is used to<br />
describe the AE event that is detected by a particular sensor. One AE event<br />
can cause a system with numerous channels to record multiple hits.) Pulses<br />
will continue to be generated while the signal exceeds the threshold voltage.<br />
Once this process has stopped for a predetermined amount of time, the hit is<br />
finished (as far as the circuitry is concerned). The data from the hit is then<br />
read into a microcomputer and the measurement circuit is reset.<br />
Charlie Chong/ Fion Zhang
Hit Driven AE Systems and Measurement of Signal Features<br />
Although several AE system designs are available (combining various options,<br />
sensitivity, and cost), most AE systems use a hit-driven architecture. The hitdriven<br />
design is able to efficiently measure all detected signals and record<br />
digital descriptions for each individual feature (detailed later in this section).<br />
During periods of inactivity, the system lies dormant. Once a new signal is<br />
detected, the system records the hit or hits, and the data is logged for present<br />
and/or future display.<br />
Also common to most AE systems is the ability to perform routine tasks that<br />
are valuable for AE inspection. These tasks include quantitative signal<br />
measurements with corresponding time and/or load readings, discrimination<br />
between real and false signals (noise), and the collection of statistical<br />
information about the parameters of each signal.
AET<br />
Charlie Chong/ Fion Zhang
AET<br />
Charlie Chong/ Fion Zhang
6.0 AE Signal Features<br />
With the equipment configured and setup complete, AE testing may begin.<br />
The sensor is coupled to the test surface and held in place with tape or<br />
adhesive. An operator then monitors the signals which are excited by the<br />
induced stresses in the object. When a useful transient, or burst signal is<br />
correctly obtained, parameters like amplitude, counts, measured area under<br />
the rectified signal envelope (MARSE), duration, and rise time can be<br />
gathered. Each of the AE signal feature shown in the image is described<br />
below.<br />
Abbreviation:<br />
measured area under the rectified signal envelope (MARSE)<br />
Charlie Chong/ Fion Zhang
AET Signals<br />
Charlie Chong/ Fion Zhang
Amplitude, A, is the greatest measured voltage in a waveform and is<br />
measured in decibels (dB). This is an important parameter in acoustic<br />
emission inspection because it determines the detectability of the signal.<br />
Signals with amplitudes below the operator-defined, minimum threshold will<br />
not be recorded.<br />
Rise time, R, is the time interval between the first threshold crossing and the<br />
signal peak. This parameter is related to the propagation of the wave between<br />
the source of the acoustic emission event and the sensor. Therefore, rise time<br />
is used for qualification of signals and as a criterion for noise filter.<br />
Duration, D, is the time difference between the first and last threshold<br />
crossings. Duration can be used to identify different types of sources and to<br />
filter out noise. Like counts (N), this parameter relies upon the magnitude of<br />
the signal and the acoustics of the material.<br />
Charlie Chong/ Fion Zhang
MARSE, E, sometimes referred to as energy counts, is the measure of the<br />
area under the envelope of the rectified linear voltage time signal from the<br />
transducer. This can be thought of as the relative signal amplitude and is<br />
useful because the energy of the emission can be determined. MARSE is<br />
also sensitive to the duration and amplitude of the signal, but does not use<br />
counts or user defined thresholds and operating frequencies. MARSE is<br />
regularly used in the measurements of acoustic emissions.<br />
Counts, N, refers to the number of pulses emitted by the measurement<br />
circuitry if the signal amplitude is greater than the threshold. Depending on<br />
the magnitude of the AE event and the characteristics of the material, one hit<br />
may produce one or many counts. While this is a relatively simple parameter<br />
to collect, it usually needs to be combined with amplitude and/or duration<br />
measurements to provide quality information about the shape of a signal<br />
Charlie Chong/ Fion Zhang
7.0 Data Display<br />
Software-based AE systems are able to generate graphical displays for<br />
analysis of the signals recorded during AE inspection. These displays provide<br />
valuable information about the detected events and can be classified into four<br />
categories:<br />
■<br />
■<br />
■<br />
■<br />
location,<br />
activity,<br />
intensity, and<br />
data quality (crossplots).<br />
Location displays identify the origin of the detected AE events. These can be<br />
graphed by X coordinates, X-Y coordinates, or by channel for linear<br />
computed-source location, planar computed-source location, and zone<br />
location techniques.<br />
Charlie Chong/ Fion Zhang
Examples of each graph are shown to the right.<br />
Activity displays show AE activity as a function of time<br />
on an X-Y plot (figure below left).<br />
Each bar on the graphs represents a specified amount<br />
of time. For example, a one-hour test could be divided<br />
into 100 time increments. All activity measured within<br />
a given 36 second interval would be displayed in a<br />
given histogram bar. Either axis may be displayed<br />
logarithmically in the event of high AE activity or long<br />
testing periods. In addition to showing measured<br />
activity over a single time period, cumulative activity<br />
displays (figure below right) can be created to show the<br />
total amount of activity detected during a test. This<br />
display is valuable for measuring the total emission<br />
quantity and the average rate of emission.<br />
Charlie Chong/ Fion Zhang
Intensity displays are used to give statistical<br />
information concerning the magnitude of the<br />
detected signals. As can be seen in the<br />
amplitude distribution graph to the near right,<br />
the number of hits is plotted at each<br />
amplitude increment (expressed in dB’s)<br />
beyond the user-defined threshold. These<br />
graphs can be used to determine whether a<br />
few large signals or many small ones created<br />
the detected AE signal energy. In addition, if<br />
the Y-axis is plotted logarithmically, the<br />
shape of the amplitude distribution can be<br />
interpreted to determine the activity of a crack<br />
(e.g. a linear distribution indicates growth).<br />
Charlie Chong/ Fion Zhang
The fourth category of AE displays, crossplots, is<br />
used for evaluating the quality of the data<br />
collected. Counts versus amplitude, duration<br />
versus amplitude, and counts versus duration are<br />
frequently used crossplots. As shown in the final<br />
figure, each hit is marked as a single point,<br />
indicating the correlation between the two signal<br />
features. The recognized signals from AE events<br />
typically form a diagonal band since larger signals<br />
usually generate higher counts. Because noise<br />
signals caused by electromagnetic interference do<br />
not have as many threshold-crossing pulses as<br />
typical AE source events, the hits are located<br />
below the main band. Conversely, signals caused<br />
by friction or leaks have more threshold-crossing<br />
pulses than typical AE source events and are<br />
subsequently located above the main band. In the<br />
case of ambiguous data, expertise is necessary in<br />
separating desirable<br />
Charlie Chong/ Fion Zhang
Amplitude/counts<br />
Signal Analysis<br />
The recognized signals from AE events typically form a<br />
diagonal band since larger signals usually generate higher<br />
counts. Because noise signals caused by electromagnetic<br />
interference do not have as many threshold-crossing pulses<br />
as typical AE source events,<br />
Conversely, signals caused by<br />
friction or leaks have more<br />
threshold-crossing pulses than<br />
typical AE source events and are<br />
subsequently located above the<br />
main band.<br />
Because noise signals caused by<br />
electromagnetic interference do not have as<br />
many threshold-crossing pulses as typical AE<br />
source events, the hits are located below the<br />
main band<br />
Charlie Chong/ Fion Zhang
8.0 AE Source Location Techniques<br />
Multi-Channel Source Location Techniques:<br />
Locating the source of significant acoustic emissions is often the main goal of<br />
an inspection. Although the magnitude of the damage may be unknown after<br />
AE analysis, follow up testing at source locations can provide these answers.<br />
As previously mentioned, many AE systems are capable of using multiple<br />
sensors/channels during testing, allowing them to record a hit from a single<br />
AE event. These AE systems can be used to determine the location of an<br />
event source. As hits are recorded by each sensor/channel, the source can<br />
be located by knowing the velocity of the wave in the material and the<br />
difference in hit arrival times among the sensors, as measured by hardware<br />
circuitry or computer software. By properly spacing the sensors in this manner,<br />
it is possible to inspect an entire structure with relatively few sensors.<br />
Charlie Chong/ Fion Zhang
Source location techniques assume that AE waves travel at a constant<br />
velocity in a material. However, various effects may alter the expected<br />
velocity of the AE waves (e.g. reflections and multiple wave modes) and can<br />
affect the accuracy of this technique. Therefore, the geometric effects of the<br />
structure being tested and the operating frequency of the AE system must be<br />
considered when determining whether a particular source location technique<br />
is feasible for a given test structure.<br />
Keywords:<br />
■ Reflections and multiple wave modes<br />
■ Geometric effects<br />
Charlie Chong/ Fion Zhang
■ Linear Location Technique<br />
Several source location techniques have<br />
been developed based on this method.<br />
One of the commonly used computedsource<br />
location techniques is the linear<br />
location principle shown to the right.<br />
Linear location is often used to evaluate<br />
struts on truss bridges. When the<br />
source is located at the midpoint, the<br />
time of arrival difference for the wave at<br />
the two sensors is zero. If the source is<br />
closer to one of the sensors, a<br />
difference in arrival times is measured.<br />
To calculate the distance of the source location from the midpoint, the arrival<br />
time is multiplied by the wave velocity. Whether the location lies to the right<br />
or left of the midpoint is determined by which sensor first records the hit.<br />
This is a linear relationship and applies to any event sources between the<br />
sensors.<br />
Charlie Chong/ Fion Zhang
Because the above scenario implicitly assumes that the source is on a line<br />
passing through the two sensors, it is only valid for a linear problem. When<br />
using AE to identify a source location in a planar material, three or more<br />
sensors are used, and the optimal position of the source is between the<br />
sensors. Two categories of source location analysis are used for this situation:<br />
zonal location and point location.<br />
Charlie Chong/ Fion Zhang
■ Zonal Location Technique<br />
As the name implies, zonal location aims to trace the<br />
waves to a specific zone or region around a sensor.<br />
This method is used in anisotropic materials or in<br />
other structures where sensors are spaced relatively<br />
far apart or when high material attenuation affects the<br />
quality of signals at multiple sensors. Zones can be<br />
lengths, areas or volumes depending on the<br />
dimensions of the array. A planar sensor array with<br />
detection by one sensor is shown in the upper right<br />
figure. The source can be assumed to be within the<br />
region and less than halfway between sensors.<br />
Charlie Chong/ Fion Zhang
When additional sensors are applied, (1) arrival times and (2) amplitudes help<br />
pinpoint the source zone. The ordered pair in lower right figure represents the<br />
two sensors detecting the signal in the zone and the order of signal arrival at<br />
each sensor. When relating signal strength to peak amplitude, the largest<br />
peak amplitude is assumed to come from the nearest sensor, second largest<br />
from the next closest sensor and so forth.<br />
Charlie Chong/ Fion Zhang
■ Point Location<br />
In order for point location to be justified, signals must be detected in a<br />
minimum number of sensors: (1) two for linear, (2) three for planar, (3) four for<br />
volumetric. Accurate arrival times must also be available. Arrival times are<br />
often found by using (a) peak amplitude or the (b) first threshold crossing. The<br />
velocity of wave propagation and exact position of the sensors are necessary<br />
criteria as well. Equations can then be derived using sensor array geometry<br />
or more complex algebra to locate more specific points of interest.<br />
Charlie Chong/ Fion Zhang
9.0 AE Barkhausen Techniques<br />
The Barkhausen effect<br />
The Barkhausen effect refers to the sudden<br />
change in size of ferromagnetic domains<br />
that occur during magnetization or<br />
demagnetization. During magnetization,<br />
favorably oriented domains develop at the<br />
cost of less favorably oriented domains.<br />
These two factors result in minute jumps of<br />
magnetization when a ferromagnetic<br />
sample (e.g. iron) is exposed to an<br />
increasing magnetic field (see figure).<br />
Domain wall motion itself is determined by<br />
many factors like microstructure, grain<br />
boundaries, inclusions, and stress and<br />
strain. By the same token, the Barkhausen<br />
effect is too a function of stress and strain.<br />
Charlie Chong/ Fion Zhang
Barkhausen Noise<br />
Barkhausen noise can be heard if a coil of wire is wrapped around the sample<br />
undergoing magnetization. Abrupt movements in the magnetic field produce<br />
spiking current pulses in the coil. When amplified, the clicks can be compared<br />
to Rice Krispies or the crumbling a candy wrapper. The amount of<br />
Barkhausen noise is influenced by material imperfections and dislocations<br />
and is likewise dependent on the mechanical properties of a material.<br />
Currently, materials exposed to high energy particles (nuclear reactors) or<br />
cyclic mechanical stresses (pipelines) are available for nondestructive<br />
evaluation using Barkhausen noise, one of the many branches of AE testing.<br />
Charlie Chong/ Fion Zhang
Hysterisis Loop- magnetization or demagnetization.<br />
Barkhausen noise<br />
generated if the magnetic<br />
field was induced on the<br />
areas with discontinuiies<br />
(throughout the whole loop)<br />
Charlie Chong/ Fion Zhang
10. Applications<br />
<strong>Acoustic</strong> emission is a very versatile, non-invasive way to gather information<br />
about a material or structure. <strong>Acoustic</strong> <strong>Emission</strong> testing (AET) is be applied<br />
to inspect and monitor pipelines, pressure vessels, storage tanks, bridges,<br />
aircraft, and bucket trucks, and a variety of composite and ceramic<br />
components. It is also used in process control applications such as<br />
monitoring welding processes. A few examples of AET applications follow.<br />
■ Weld Monitoring<br />
During the welding process, temperature changes induce stresses between<br />
the weld and the base metal. These stresses are often relieved by heat<br />
treating the weld. However, in some cases tempering the weld is not possible<br />
and minor cracking occurs. Amazingly, cracking can continue for up to 10<br />
days after the weld has been completed. Using stainless steel welds with<br />
known inclusions and accelerometers for detection purposes and background<br />
noise monitoring, it was found by W. D. Jolly (1969) that low level signals and<br />
more sizeable bursts were related to the growth of microfissures and larger<br />
cracks respectively. ASTM E 749-96 is a standard practice of AE monitoring<br />
of continuous welding.<br />
Charlie Chong/ Fion Zhang
■ Bucket Truck (Cherry Pickers) Integrity Evaluation<br />
Accidents, overloads and fatigue can all occur when operating bucket trucks<br />
or other aerial equipment. If a mechanical or structural defect is ignored,<br />
serious injury or fatality can result. In 1976, the Georgia Power Company<br />
pioneered the aerial manlift device inspection. <strong>Testing</strong> by independent labs<br />
and electrical utilities followed. Although originally intended to examine only<br />
the boom sections, the method is now used for inspecting the pedestal, pins,<br />
and various other components. Normally, the AE tests are second in a chain<br />
of inspections which start with visual checks. If necessary, follow-up tests<br />
take the form of magnetic particle, dye penetrant, or ultrasonic inspections.<br />
Experienced personnel can perform five to ten tests per day, saving valuable<br />
time and money along the way. ASTM F914 governs the procedures for<br />
examining insulated aerial personnel devices.<br />
Charlie Chong/ Fion Zhang
AET Application<br />
Charlie Chong/ Fion Zhang
■ Gas Trailer Tubes<br />
<strong>Acoustic</strong> emission testing on pressurized jumbo tube trailers was authorized<br />
by the Department of Transportation in 1983. Instead of using hydrostatic<br />
retesting, where tubes must be removed from service and disassembled, AET<br />
allows for in situ testing. A 10% over-pressurization is performed at a normal<br />
filling station with AE sensors attached to the tubes at each end. A<br />
multichannel acoustic system is used to detection and mapped source<br />
locations. Suspect locations are further evaluated using ultrasonic inspection,<br />
and when defects are confirmed the tube is removed from use. AET can<br />
detect subcritical flaws whereas hydrostatic testing cannot detect cracks until<br />
they cause rupture of the tube. Because of the high stresses in the<br />
circumferential direction of the tubes, tests are geared toward finding<br />
longitudinal fatigue cracks.<br />
Charlie Chong/ Fion Zhang
■ Bridges<br />
Bridges contain many welds, joints and connections, and a combination of<br />
load and environmental factors heavily influence damage mechanisms such<br />
as fatigue cracking and metal thinning due to corrosion. Bridges receive a<br />
visual inspection about every two years and when damage is detected, the<br />
bridge is either shut down, its weight capacity is lowered, or it is singled out<br />
for more frequent monitoring. <strong>Acoustic</strong> <strong>Emission</strong> is increasingly being used<br />
for bridge monitoring applications because it can continuously gather data<br />
and detect changes that may be due to damage without requiring lane<br />
closures or bridge shutdown. In fact, traffic flow is commonly used to load or<br />
stress the bridge for the AE testing.<br />
Charlie Chong/ Fion Zhang
■ Aerospace Structures<br />
Most aerospace structures consist of complex assemblies of components that<br />
have been design to carry significant loads while being as light as<br />
possible. This combination of requirements leads to many parts that can<br />
tolerate only a minor amount of damage before failing. This fact makes<br />
detection of damage extremely important but components are often packed<br />
tightly together making access for inspections difficult. AET has found<br />
applications in monitoring the health of aerospace structures because<br />
sensors can be attached in easily accessed areas that are remotely located<br />
from damage prone sites. AET has been used in laboratory structural tests,<br />
as well as in flight test applications. NASA's Wing Leading Edge Impact<br />
Detection System is partially based on AE technology. The image to the right<br />
(above) shows a technician applying AE transducers on the inside of the<br />
Space Shuttle Discovery wing structure. The impact detection system was<br />
developed to alert NASA officials to events such as the sprayed-on-foam<br />
insulation impact that damaged the Space Shuttle Columbia's wing leading<br />
edge during launch and lead to its breakup on reentry to the Earth's<br />
atmosphere.<br />
Charlie Chong/ Fion Zhang
Charlie Chong/ Fion Zhang
Others<br />
• Fiber-reinforced polymer-matrix composites, in particular glass-fiber<br />
reinforced parts or structures (e.g. fan blades)<br />
• Material research (e.g. investigation of material properties, breakdown<br />
mechanisms, and damage behavior)<br />
• Inspection and quality assurance, (e.g. wood drying processes, scratch<br />
tests)<br />
• Real-time leakage test and location within various components (small<br />
valves, steam lines, tank bottoms)<br />
• Detection and location of high-voltage partial discharges in transformers<br />
• Railroad tank car and rocket motor testing<br />
There are a number of standards and guidelines that describe AE testing and<br />
application procedures as supplied by the American Society for <strong>Testing</strong> and<br />
Materials (ASTM). Examples are ASTM E 1932 for the AE examination of<br />
small parts and ASTM E1419-00 for the method of examining seamless,<br />
gas-filled, pressure vessels.<br />
Charlie Chong/ Fion Zhang
End of <strong>Reading</strong> 3<br />
Charlie Chong/ Fion Zhang
Study Note 4:<br />
ASTM E1316 Term & Definitions<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Section B: <strong>Acoustic</strong> <strong>Emission</strong> (E750, E1067, and E1118)<br />
The boldface designations in parentheses indicate the standards from which<br />
the terms in that section were derived.<br />
The terms defined in Section B are the direct responsibility of Subcommittee<br />
E07.04 on <strong>Acoustic</strong> <strong>Emission</strong> Method.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
• acoustic emission (AE)- the class of phenomena whereby transient elastic<br />
waves are generated by the rapid release of energy from localized sources<br />
within a material, or the transient waves so generated. <strong>Acoustic</strong> emission<br />
is the recommended term for general use. Other terms that have been<br />
used in AE literature include (1) stress wave emission, (2) microseismic<br />
activity, and (3) emission or acoustic emission with other qualifying<br />
modifiers.<br />
• <strong>Acoustic</strong> emission channel- see channel, acoustic emission.<br />
• acoustic emission count (emission count) (N)- see count, acoustic<br />
emission.<br />
• <strong>Acoustic</strong> emission count rate- see count rate, acoustic emission (emission<br />
rate or count rate) (N ).<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
• acoustic emission event- see event, acoustic emission.<br />
• acoustic emission event energy- see energy, acoustic event.<br />
• <strong>Acoustic</strong> emission sensor- see sensor, acoustic emission.<br />
• acoustic emission signal amplitude- see signal amplitude, acoustic<br />
emission.<br />
• acoustic emission signal (emission signal)- see signal, acoustic emission.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
• acoustic emission signature (signature)- see signature, acoustic emission.<br />
•<br />
• acoustic emission transducer- see sensor, acoustic emission.<br />
• <strong>Acoustic</strong> emission waveguide- see waveguide, acoustic emission.<br />
• acousto-Ultrasonics (AU)- a nondestructive examination method that uses<br />
induced stress waves to detect and assess diffuse defect states, damage<br />
conditions, and variations of mechanical properties of a test structure. The<br />
AU method combines aspects of acoustic emission (AE) signal analysis<br />
with ultrasonic materials characterization techniques.<br />
• adaptive location- source location by iterative 反 复 的 use of simulated<br />
sources in combination with computed location.<br />
• AE activity, n- the presence of acoustic emission during a test.<br />
• AE amplitude- See dB AE .<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
• AE rms, n- the rectified, time averaged AE signal, measured on a linear<br />
scale and reported in volts.<br />
• AE signal duration- the time between AE signal start and AE signal end.<br />
• AE signal end- the recognized termination of an AE signal, usually defined<br />
as the last crossing of the threshold by that signal.<br />
• AE signal generator- a device which can repeatedly induce a specified<br />
transient signal into an AE instrument.<br />
• AE signal rise time- the time between AE signal start and the peak<br />
amplitude of that AE signal.<br />
• AE signal start- the beginning of an AE signal as recognized by the system<br />
processor, usually defined by an amplitude excursion 远 足 / 旅 途 / 前 进<br />
exceeding threshold.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
• array, n- a group of two or more AE sensors positioned on a structure for<br />
the purposes of detecting and locating sources. The sources would<br />
normally be within the array.<br />
• arrival time interval (∆t ij )- see interval, arrival time.<br />
• attenuation, n- the decrease in AE amplitude per unit distance, normally<br />
expressed in dB per unit length.<br />
• average signal level, n- the rectified, time averaged AE logarithmic signal,<br />
measured on the AE amplitude logarithmic scale and reported in dB ae units<br />
(where 0 dB ae refers to 1 μV at the preamplifier input).<br />
• burst emission- see emission, burst.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
• channel, acoustic emission- an assembly of a sensor, preamplifier or<br />
impedance matching transformer, filters secondary amplifier or other<br />
instrumentation as needed, connecting cables, and detector or processor.<br />
NOTE 2- A channel for examining fiberglass reinforced plastic (FRP) may<br />
utilize more than one sensor with associated electronics. Channels may be<br />
processed independently or in predetermined groups having similar sensitivity<br />
and frequency characteristics.<br />
0 dB= 0 = 20log (I/I o ), (I/I o ) = 1 (no attenuation)<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
• continuous emission- see emission, continuous.<br />
• count, acoustic emission (emission count) (N)- the number of times the<br />
acoustic emission signal exceeds (crossing) a preset threshold during any<br />
selected portion of a test.<br />
• count, event (N e )- the number obtained by counting each discerned 分 清<br />
acoustic emission event once.<br />
• count rate, acoustic emission (emission rate or count rate) (N)- the time<br />
rate at which emission counts occur. (N/s?)<br />
• count, ring-down- see count, acoustic emission, the preferred term.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
• couplant- a material used at the structure-to-sensor interface to improve<br />
the transmission of acoustic energy across the interface during acoustic<br />
emission monitoring.<br />
• cumulative (acoustic emission) amplitude distribution F(V)- see<br />
distribution, amplitude, cumulative.<br />
• cumulative (acoustic emission) threshold crossing distribution F t (V)- see<br />
distribution, threshold crossing, cumulative.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
• dB AE - a logarithmic measure of acoustic emission signal amplitude,<br />
referenced to 1 μV at the sensor, before amplification.<br />
Signal peak amplitude dB AE<br />
(dB AE ) = (dB 1μV at sensor ) = 20 log10(A 1 /A o ) (1)<br />
where:<br />
A o = 1 μV at the sensor (before amplification), and<br />
A 1 = peak voltage of the measured acoustic emission signal (also before<br />
amplification).<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
<strong>Acoustic</strong> <strong>Emission</strong> Reference Scale:<br />
dB AE Value<br />
Voltage at Sensor<br />
0 1μV<br />
20 10 μV<br />
40 100 μV<br />
60 1 mV<br />
80 10 mV<br />
100 100 mV<br />
DISCUSSION- In the case of sensors with integral preamplifiers, the A o<br />
reference is before internal amplification.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
AE signal amplitude measured as a ratio of<br />
1μV in dB AE<br />
E1316-05<br />
Charlie Chong/ Fion Zhang
• dead time- any interval during data acquisition when the instrument or<br />
system is unable to accept new data for any reason. (E 750) 3<br />
• differential (acoustic emission) amplitude distribution F(V)- see<br />
distribution, differential (acoustic emission) amplitude f(V).<br />
• differential (acoustic emission) threshold crossing distribution ft(V)- see<br />
distribution, differential (acoustic emission) threshold crossing.<br />
• distribution, amplitude, cumulative (acoustic emission) F(V)- the<br />
number of acoustic emission events with signals that exceed an arbitrary<br />
amplitude as a function of amplitude V.<br />
• distribution, threshold crossing, cumulative (acoustic emission) Ft<br />
(V)- the number of times the acoustic emission signal exceeds an arbitrary<br />
threshold as a function of the threshold voltage (V).<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
• distribution, differential (acoustic emission) amplitude f(V)- the<br />
number of acoustic emission events with signal amplitudes between<br />
amplitudes of V and V + ∆V as a function of the amplitude V. f(V) is the<br />
absolute value of the derivative of the cumulative amplitude distribution<br />
F(V).<br />
• distribution, differential (acoustic emission) threshold crossing<br />
f t (V)- The number of times the acoustic emission signal waveform has a<br />
peak between thresholds V and V + ∆V as a function of the threshold V.<br />
f t (V) is the absolute value of the derivative of the cumulative threshold<br />
crossing distribution F t (V).<br />
• distribution, logarithmic (acoustic emission) amplitude g(V)- the<br />
number of acoustic emission events with signal amplitudes between V and<br />
α V (where α is a constant multiplier) as a function of the amplitude. This<br />
is a variant of the differential amplitude distribution, appropriate for<br />
logarithmically windowed data.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
• dynamic range- the difference, in decibels, between the overload level<br />
and the minimum signal level (usually fixed by one or more of the noise<br />
levels, low-level distortion, interference, or resolution level) in a system or<br />
sensor.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
effective velocity, n- velocity calculated on the basis of arrival times and<br />
propagation distances determined by artificial AE generation; used for<br />
computed location.<br />
emission, burst- a qualitative description of the discrete signal related to an<br />
individual emission event occurring within the material.<br />
NOTE 3- Use of the term burst emission is recommended only for describing<br />
the qualitative appearance of emission signals. Fig. 1 shows an oscilloscope<br />
trace of burst emission signals on a background of continuous emission.<br />
emission, continuous- a qualitative description of the sustained signal level<br />
produced by rapidly occurring acoustic emission from structural sources,<br />
leaks, or both.<br />
NOTE 4- Use of the term continuous emission is recommended only for<br />
describing the qualitative appearance of emission signals. Fig. 2 and Fig. 3<br />
show oscilloscope traces of continuous emission signals at two different<br />
sweep rates.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
FIG. 1 Burst <strong>Emission</strong> on a Continuous <strong>Emission</strong> Background. (Sweep Rate-<br />
5 ms/cm.)<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
FIG. 1 Burst <strong>Emission</strong> on a Continuous <strong>Emission</strong> Background. (Sweep Rate-<br />
5 ms/cm.)<br />
Burst <strong>Emission</strong><br />
Continuous <strong>Emission</strong> Background<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
FIG. 2 Continuous <strong>Emission</strong>. (Sweep Rate- 5 ms/cm.)<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
FIG. 3 Continuous <strong>Emission</strong>. (Sweep Rate- 0.1 ms/cm.)<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
energy, acoustic emission event- the total elastic energy released by an<br />
emission event.<br />
energy, acoustic emission signal- the energy contained in a detected<br />
acoustic emission burst signal, with units usually reported in joules and<br />
values which can be expressed in logarithmic form (dB, decibels).<br />
evaluation threshold- a threshold value used for analysis of the examination<br />
data. Data may be recorded with a system examination threshold lower than<br />
the evaluation threshold. For analysis purposes, dependence of measured<br />
data on the system examination threshold must be taken into consideration.<br />
event, acoustic emission (emission event)- a local material change giving<br />
rise to acoustic emission.<br />
event count (Ne)- see count, event.<br />
event count rate (N˙ e)- see rate, event count.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
examination area- that portion of a structure being monitored with acoustic<br />
emission.<br />
examination region- that portion of the test article evaluated using acoustic<br />
emission technology.<br />
Felicity effect- the presence of acoustic emission, detectable at a fixed<br />
predetermined sensitivity level at stress levels below those previously applied.<br />
(E 1067)<br />
Felicity ratio- the ratio of the stress at which the Felicity effect occurs to the<br />
previously applied maximum stress. (E 1067, E 1118)<br />
NOTE 5- The fixed sensitivity level will usually be the same as was<br />
used for the previous loading or test. (E 1118)<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
instrumentation dead time- see dead time, instrumentation.<br />
first hit location- a zone location method defined by which a channel among<br />
a group of channels first detects the signal. (the location of the channel?<br />
Probe?)<br />
floating threshold- any threshold with amplitude established by a time<br />
average measure of the input signal. (E 750)<br />
hit- the detection and measurement of an AE signal on a channel.<br />
interval, arrival time (∆t ij )- the time interval between the detected arrivals of<br />
an acoustic emission wave at the ith and jth sensors of a sensor array.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
Kaiser effect- the absence of detectable acoustic emission at a fixed<br />
sensitivity level, until previously applied stress levels are exceeded.<br />
location accuracy, n- a value determined by comparison of the actual<br />
position of an AE source (or simulated AE source) to the computed location.<br />
location, cluster, n- a location technique based upon a specified amount of<br />
AE activity located within a specified length or area, for example: 5 events<br />
within 12 linear inches or 12 square inches.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
location, computed, n- a source location method based on algorithmic<br />
analysis of the difference in arrival times among sensors.<br />
NOTE 6- Several approaches to computed location are used, including<br />
linear location, planar location, three dimensional location, and adaptive<br />
location.<br />
a) linear location, n- one dimensional source location requiring two or more<br />
channels.<br />
b) planar location, n- two dimensional source location requiring three or more<br />
channels.<br />
c) 3D location, n- three dimensional source location requiring five or more<br />
channels.<br />
d) adaptive location, n- source location by iterative 反 复 的 / 叠 代 的 use of<br />
simulated sources in combination with computed location.<br />
2+,3+,5+<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
Linear, Planar, 3D<br />
Linear<br />
3D<br />
Planar<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
3D<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
location, continuous AE signal, n- a method of location<br />
based on continuous AE signals, as opposed to hit or difference in arrival<br />
time location methods.<br />
NOTE 7- This type of location is commonly used in leak location due to the presence<br />
of continuous emission. Some common types of continuous signal location methods<br />
include signal attenuation and correlation analysis methods.<br />
(a) signal attenuation-based source location, n- a source location method that relies<br />
on the attenuation versus distance phenomenon of AE signals. By monitoring the AE<br />
signal magnitudes of the continuous signal at various points along the object, the<br />
source can be determined based on the highest magnitude or by interpolation or<br />
extrapolation of multiple readings.<br />
(b) correlation-based source location, n- a source location method that compares the<br />
changing AE signal levels (usually waveform based amplitude analysis) at two or more<br />
points surrounding the source and determines the time displacement of these signals.<br />
The time displacement data can be used with conventional hit based location<br />
techniques to arrive at a solution for the source site.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
NOTE 7- This type of location is commonly used in leak location due<br />
to the presence of continuous emission. Some common types of continuous<br />
signal location methods include signal attenuation and correlation<br />
analysis methods.<br />
(a)<br />
(b)<br />
signal attenuation-based source location, n- a source location method<br />
that relies on the attenuation versus distance phenomenon of AE<br />
signals. By monitoring the AE signal magnitudes of the continuous<br />
signal at various points along the object, the source can be determined<br />
based on the highest magnitude or by interpolation or extrapolation of<br />
multiple readings.<br />
correlation-based source location, n- a source location method that<br />
compares the changing AE signal levels (usually waveform based<br />
amplitude analysis) at two or more points surrounding the source and<br />
determines the time displacement of these signals. The time<br />
displacement data can be used with conventional hit based location<br />
techniques to arrive at a solution for the source site.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
Methods of Location<br />
• Hit method<br />
• Differential time method<br />
• Continuous method<br />
- signal attenuation-based source location<br />
- correlation-based source location<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
location, source, n- any of several methods of evaluating AE data to<br />
determine the position on the structure from which the AE originated. Several<br />
approaches to source location are used, including zone location, computed<br />
location, and continuous location.<br />
location, zone, n- any of several techniques for determining the general<br />
region of an acoustic emission source (for example, total AE counts, energy,<br />
hits, and so forth).<br />
NOTE 8- Several approaches to zone location are used, including<br />
independent channel zone location, first hit zone location, and arrival<br />
sequence zone location.<br />
(a) independent channel zone location, n- a zone location technique that<br />
compares the gross amount of activity from each channel.<br />
(b) first-hit zone location, n- a zone location technique that compares only<br />
activity from the channel first detecting the AE event.<br />
(c) arrival sequence zone location, n- a zone location technique that<br />
compares the order of arrival among sensors.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
logarithmic (acoustic emission) amplitude distribution g(V)- see distribution,<br />
logarithmic (acoustic emission) amplitude.<br />
overload recovery time- an interval of nonlinear operation of an instrument<br />
caused by a signal with amplitude in excess of the instrument’s linear<br />
operating range.<br />
performance check, AE system- see verification, AE system.<br />
pressure, design- pressure used in design to determine the required<br />
minimum thickness and minimum mechanical properties.<br />
processing capacity- the number of hits that can be processed at the<br />
processing speed before the system must interrupt data collection to clear<br />
buffers or otherwise prepare for accepting additional data.<br />
processing speed- the sustained rate (hits/s), as a function of the parameter<br />
set and number of active channels, at which AE signals can be continuously<br />
processed by a system without interruption for data transport.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
ate, event count (N˙<br />
e )- the time rate of the event count.<br />
rearm delay time- see time, rearm delay.<br />
ring-down count- see count, acoustic emission, the preferred term.<br />
sensor, acoustic emission- a detection device, generally piezoelectric, that<br />
transforms the particle motion produced by an elastic wave into an electrical<br />
signal.<br />
signal, acoustic emission (emission signal)- an electrical signal obtained<br />
by detection of one or more acoustic emission events.<br />
signal amplitude, acoustic emission- the peak voltage of the largest<br />
excursion attained by the signal waveform from an emission event.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
signal overload level- that level above which operation ceases to be<br />
satisfactory as a result of signal distortion, overheating, or damage.<br />
signal overload point- the maximum input signal amplitude at which the ratio<br />
of output to input is observed to remain within a prescribed linear operating<br />
range.<br />
signal strength- the measured area of the rectified AE signal with units<br />
proportional to volt-sec. (?)<br />
DISCUSSION- The proportionality constant is specified by the AE instrument<br />
manufacturer.<br />
signature, acoustic emission (signature)- a characteristic set of<br />
reproducible attributes of acoustic emission signals associated with a specific<br />
test article as observed with a particular instrumentation system under<br />
specified test conditions.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
signature, acoustic emission (signature)- a characteristic set of<br />
reproducible attributes of acoustic emission signals associated with a specific<br />
test article as observed with a particular instrumentation system under<br />
specified test conditions.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
stimulation- the application of a stimulus such as force, pressure, heat, and<br />
so forth, to a test article to cause activation of acoustic emission sources.<br />
system examination threshold- the electronic instrument threshold (see<br />
evaluation threshold) which data will be detected.<br />
transducers, acoustic emission- see sensor, acoustic emission.<br />
verification, AE system (performance check, AE system)- the process of<br />
testing an AE system to assure conformance to a specified level of<br />
performance or measurement accuracy. (This is usually carried out prior to,<br />
during and/or after an AE examination with the AE system connected to the<br />
examination object, using a simulated or artificial acoustic emission source.)<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
voltage threshold—a voltage level on an electronic comparator such that<br />
signals with amplitudes larger than this level will be recognized. The voltage<br />
threshold may be user adjustable, fixed, or automatic floating. (E 750)<br />
waveguide, acoustic emission—a device that couples elastic energy from a<br />
structure or other test object to a remotely mounted sensor during AE<br />
monitoring. An example of an acoustic emission waveguide would be a solid<br />
wire of rod that is coupled at one end to a monitored structure, and to a<br />
sensor at the other end.<br />
Charlie Chong/ Fion Zhang<br />
E1316-05
End of <strong>Reading</strong> 4<br />
Charlie Chong/ Fion Zhang
Study Note 5:<br />
Q&A<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUXJ<br />
QZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q1. The most common range of acoustic emission testing is?<br />
A. 100-300KHz<br />
B. 10-15KHz<br />
C. 500-750KHz<br />
D. 1-5mHz<br />
Q2. Discontinuities that are readily detectable by acoustic emission testing<br />
are:<br />
A. all of the above.<br />
B. leaks.<br />
C. plastic deformation.<br />
D. growing cracks.<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q3. The total energy loss of a propagating wave is called:<br />
A. attenuation.<br />
B. dispersion.<br />
C. diffraction.<br />
D. scatter.<br />
Q4. The Kaiser effect refers to:<br />
A. the behavior where emission from a source will not occur until the<br />
previous load is exceeded.<br />
B. velocity changes due to temperature changes.<br />
C. low amplitude emissions from aluminum structures.<br />
D. none of the above.<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q5. The felicity effect is useful in evaluating:<br />
A. fiber-reinforced plastic components.<br />
B. high alloy steel castings.<br />
C. large structural steel members. (?)<br />
D. ceramics.<br />
Q6. The Kaiser effect is useful in distinguishing:<br />
A. mechanical noise from growing discontinuities.<br />
B. electrical noise from mechanical noise.<br />
C. electrical noise from growing discontinuities.<br />
D. electrical noise from continuous emissions.<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q7. The terms ""counts"" refers to:<br />
A. the number of times a signal crosses a preset threshold.<br />
B. the number of events from a source.<br />
C. the number of transducers required to perform a test.<br />
D. none of the above.<br />
Q8. The acoustic emission signal amplitude is related to:<br />
A. the intensity of the source. (as well as source nearness to the<br />
transducer?)<br />
B. the preset threshold.<br />
C. the band pass filters.<br />
D. background noises.<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q9. Threshold settings are determined by:<br />
A. the background noise level.<br />
B. the test duration.<br />
C. the attenuation of the material.<br />
D. the graininess of the material.<br />
Q10. Background noise can be reduced by:<br />
A. electronic filtering.<br />
B. using flat response amplifiers.<br />
C. using in-line amplifiers.<br />
D. using heavier gauge coaxial cable.<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q11. What is the Dunegan Corollary?<br />
A. It states that if acoustic emissions are observed prior to a previous<br />
maximum load, some type of new damage must have occurred.<br />
B. When the applied load is high enough to cause significant emissions even<br />
though the previous maximum load was not reached. (felicity effect)<br />
C. Gauging signal arrival times or differences in the spectral content of true<br />
AE signals and background noise.<br />
D. the number of times a signal crosses a preset threshold. (count, n)<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q12. What is the Felicity Effect?<br />
A. When the applied load is high enough to cause significant emissions<br />
even though the previous maximum load was not reached.<br />
B. Gauging signal arrival times or differences in the spectral content of true<br />
AE signals and background noise.<br />
C. It states that if acoustic emissions are observed prior to a previous<br />
maximum load, some type of new damage must have occurred.<br />
D. the number of times a signal crosses a preset threshold.<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q13. The Felicity Ratio is:<br />
A. The load where considerable AE resumes, divided by the maximum<br />
applied load (F/D).<br />
B. Gauging signal arrival times or differences in the spectral content of true<br />
AE signals and background noise.<br />
C. It states that if acoustic emissions are observed prior to a previous<br />
maximum load, some type of new damage must have occurred.<br />
D. the number of times a signal crosses a preset threshold.<br />
Q14. Examples of electronic filtering:<br />
A. Gauging signal arrival times or differences in the spectral content of true<br />
AE signals and background noise.<br />
B. using in-line amplifiers.<br />
C. using flat response amplifiers.<br />
D. an electronic filter.<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q15. A Hsu-Nielson Source:<br />
A. measures the effects of attenuation on an AE signal.<br />
B. using in-line amplifiers.<br />
C. using flat response amplifiers.<br />
D. an electronic filter.<br />
Q16. Two types of AE transducers are:<br />
A. resonant and broadband.<br />
B. barium and silica<br />
C. active and passive.<br />
D. low frequency and high frequency.<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q17. The most common AE transducer element is made of:<br />
A. lead zirconate titanate (PZT).<br />
B. barium titanate<br />
C. Quartz<br />
D. barium sulfide.<br />
Q18. The term ""MARSE"" refers to:<br />
A. the measure of the area under the envelope of the rectified linear<br />
voltage time signal from the transducer.<br />
B. the number of events from a source.<br />
C. the number of transducers required to perform a test.<br />
D. the number of times a signal crosses a preset threshold.<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q19. The term ""rise time"" refers to:<br />
A. the time interval between the first threshold crossing and the signal<br />
peak.<br />
B. the number of events from a source.<br />
C. the measure of the area under the envelope of the rectified linear voltage<br />
time signal from the transducer.<br />
D. the number of times a signal crosses a preset threshold.<br />
Q20. The term ""duration"" refers to:<br />
A. is the time difference between the first and last threshold crossings.<br />
B. the number of events from a source.<br />
C. the number of transducers required to perform a test.<br />
D. low frequency and high frequency.<br />
Charlie Chong/ Fion Zhang
Q21. The term ""amplitude"" refers to:<br />
A. is the greatest measured voltage in a waveform and is measured in<br />
decibels (dB).<br />
B. is the time difference between the first and last threshold crossings.<br />
C. the measure of the area under the envelope of the rectified linear voltage<br />
time signal from the transducer.<br />
D. the time interval between the first threshold crossing and the signal peak.<br />
Q22. AE displays provide valuable information about the detected events<br />
and can be classified into four categories:<br />
A. location, activity, intensity, and data quality (crossplots).<br />
B. X,Y,Z, and L.A scan, B scan, C, scan, and Z scan.<br />
C. Class 1, Class 2, Class 3, and Class 4<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
Q23. Four types of AE Source Location Techniques:<br />
A. Multi-source location, Linear Location, Zonal location, and Point<br />
Location.<br />
B. A scan, B scan, C, scan, and Z scan.<br />
C. location, activity, intensity, and data quality (crossplots).<br />
D. Source location, Zonal location, Point Location, and Linear location.<br />
Q24. The term ""Barkhausen Noise"" refers to:<br />
A. the sudden change in size of ferromagnetic domains that occur<br />
during magnetization or demagnetization.<br />
B. low amplitude emissions from aluminum structures.<br />
C. the behavior where emission from a source will not occur until the previous<br />
load is exceeded.<br />
D. velocity changes due to temperature changes<br />
Charlie Chong/ Fion Zhang<br />
http://www.gwhizmobile.com/mobile/CatalogDetail.php?tag=flash&key=0Aq7qOvnO3eKsdDBoVjZvUX<br />
JQZjhKWlpKNjVERmt4aEE&action=view&title=ASNT%20Level%20III%20Basic%20AE%2FET
End of <strong>Reading</strong> 5<br />
Charlie Chong/ Fion Zhang
Study Note 6:<br />
High Strength Steel- TWIP Steel<br />
(Twinning as source of <strong>Acoustic</strong> <strong>Emission</strong>)<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Multi Phase Twinning-Induced Plasticity (TWIP) Steel<br />
(Korean Article )<br />
The iron-manganese TWIP steels, which contain 17-20% of manganese,<br />
derive their exceptional properties from a specific strengthening mechanism:<br />
twinning.<br />
The iron-manganese TWIP steels, which contain 17-20% of manganese,<br />
derive their exceptional properties from a specific strengthening mechanism:<br />
twinning. The steels are fully austenitic and nonmagnetic, with no phase<br />
transformation. The formation of mechanical twins during deformation<br />
generates high strain hardening, preventing necking and thus maintaining a<br />
very high strain capacity.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
The properties of different steels are determined by their crystal lattice<br />
structures, that is the spatial arrangement of their atoms. Adding alloying<br />
elements makes certain crystal structures more likely to form which allows the<br />
properties of the steel to be fine-tuned. It is concluded from thermodynamic<br />
calculations that a combination of manganese, silicon and aluminum would<br />
probably be suitable for the development of the new lightweight construction<br />
steel. These elements are lighter than iron and they force the crystal lattice<br />
into certain structures: iron can switch between different crystal lattices, or<br />
iron atoms can switch their positions and form different arrangements in the<br />
crystal lattices.<br />
There is, for example, an FCC.: face-centered cubic arrangement, known as<br />
"austenite". In this case, the iron atoms sit on the corners of the crystal lattice<br />
cube with an atom in the center of each face of the cube. Then there is the<br />
BCC.: body-centered cubic layout. Again, the iron atoms are arranged on the<br />
corners, but with another one in the cube's center. There is also a type in<br />
which the iron atoms are distributed in a hexagonal arrangement. The bodycentered<br />
cubic and the hexagonal forms are both traditionally referred to as<br />
martensite. The crystal lattice changes, and with it, the character of the steel,<br />
depending on the alloy element content (the alien atoms in the crystal lattice).<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Conventional high strength steels were manufactured by adding the alloying<br />
elements such as Nb, Ti, V, and/or P in low carbon or IF (interstitial free)<br />
steels. These steels can be manufactured under the relatively simple<br />
processing conditions and have widely been applied for weight reduction.<br />
However, as the demands for weight reduction are further increased, new<br />
families of high strength steel have been developed. These new steels<br />
grades include DP (dual phase), TRIP (TRansformation Induced Plasticity),<br />
FB (ferrite-bainite), CP (complex phase) and TWIP (TWin Induced Plasticity)<br />
steels.<br />
The critical part of the steel manufacturing steels is to control the processing<br />
parameters so that the microstructure and, hence, the strength-elongation<br />
balance could be optimized. Various high added value products are<br />
developed to satisfy increasing customer demands, as shown in Figure 1.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Keywords:<br />
• DP (dual phase),<br />
• TRIP (TRansformation Induced Plasticity),<br />
• FB (ferrite-bainite),<br />
• CP (complex phase) and<br />
• TWIP (TWin Induced Plasticity) steels.<br />
The critical part of the steel manufacturing steels is to control the processing<br />
parameters so that the microstructure and, hence, the strength-elongation<br />
balance could be optimized.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Figure 1: Ductility-strength relationship of mild and high strength steels<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Figure 1: Ductility-strength relationship of mild and high strength steels (M)<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Recently, new group of austenitic steels with 15-25 percent of manganese<br />
contents and 3 percent of aluminum and silicon has been developed for<br />
automotive use. This group is divided into transformation induced plasticity<br />
steels (HMS-TRIP) and twinning induced plasticity steels (HMS-TWIP) due to<br />
the characteristic phenomena occurring during plastic deformation inside the<br />
grains.<br />
At 700 MPa, the TRIP steels are also exceptionally strong. However, their<br />
ductility is moderate, at approximately 35 percent. This characteristic – ductile<br />
yet strong – is the result of changes in the crystal lattice. When forces act on<br />
the steel, it changes from the face-centered cubic form, austenite to the body<br />
centered cubic form, martensite. It is the collective shear of the crystal lattice<br />
planes (the transformation) that makes traditional TRIP steel ductile.<br />
Keywords: (improved formability?)<br />
When forces act on the steel, it changes from the face-centered cubic form,<br />
austenite to the body centered cubic form, martensite.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
However, with conventional TRIP steel, a certain amount of the austenite<br />
portion is transformed to martensite – a rigid crystal structure that allows<br />
hardly any stretching. In crash tests, this steel offers only about 5 percent<br />
additional ductility.<br />
With the increased share of manganese, silicon and aluminum atoms in the<br />
iron crystal, the TRIP effect is twice as profound, thus providing double<br />
additional ductility. The reason for twinning is that the alloy elements make<br />
two martensitic transformations possible – first a change from austenite to<br />
hexagonal martensite, and then from the hexagonal structure to the bodycentered<br />
cubic martensite.<br />
Keypoints: TWIP Hardening Mechanism?<br />
The reason for twinning is that the alloy elements make 2 (two) Martensitic<br />
transformations possible –<br />
(1) first a change from austenite to hexagonal martensite, and then from the<br />
hexagonal structure to the (2) tetragonal body-centered cubic martensite.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
with conventional TRIP steel, a certain amount of the austenite portion is<br />
transformed to martensite – a rigid crystal structure that allows hardly any<br />
stretching. In crash tests, this steel offers only about 5 percent additional<br />
ductility.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Back to Basic: Martensite<br />
Martensite is a body-centered tetragonal form of iron in which some carbon is<br />
dissolved. Martensite forms during quenching, when the face centered cubic<br />
lattice of austenite is distorted into the tetragonal body centered tetragonal<br />
structure without the loss of its contained carbon atoms into cementite and<br />
ferrite. Instead, the carbon is retained in the iron crystal structure, which is<br />
stretched slightly so that it is no longer cubic. Martensite is more or less ferrite<br />
supersaturated with carbon. Compare the grain size in the micrograph with<br />
tempered martensite.<br />
Charlie Chong/ Fion Zhang<br />
http://www.threeplanes.net/martensite.html
Martensitic Transformation: Mysterious Properties Explained<br />
The difference between austenite and martensite is, in some ways, quite<br />
small: while the unit cell of austenite is a perfect cube, in the transformation to<br />
martensite this cube is distorted so that it's slightly longer than before in one<br />
dimension and shorter in the other two. The mathematical description of the<br />
two structures is quite different, for reasons of symmetry, but the chemical<br />
bonding remains very similar. Unlike cementite, which has bonding<br />
reminiscent of ceramic materials, the hardness of martensite is difficult to<br />
explain in chemical terms. The explanation hinges on the crystal's subtle<br />
change in dimension, and the speed of the martensitic transformation.<br />
Austenite is transformed to martensite on quenching at approximately the<br />
speed of sound - too fast for the carbon atoms to come out of solution in the<br />
crystal lattice. The resulting distortion of the unit cell results in countless<br />
lattice dislocations in each crystal, which consists of millions of unit cells.<br />
These dislocations make the crystal structure extremely resistant to shear<br />
stress - which means, simply that it can't be easily dented and scratched.<br />
Picture the difference between shearing a deck of cards (no dislocations,<br />
perfect layers of atoms) and shearing a brick wall (even without the mortar).<br />
Charlie Chong/ Fion Zhang<br />
http://www.threeplanes.net/martensite.html
Keywords: Hexagonal & BCC Martensite<br />
The reason for twinning is that the alloy elements make two martensitic<br />
transformations possible – first a change from austenite to hexagonal<br />
martensite, and then from the hexagonal structure to the body-centered cubic<br />
martensite.<br />
Charlie Chong/ Fion Zhang<br />
http://www.threeplanes.net/martensite.html
The twinning causes a high value of the instantaneous hardening rate (n<br />
value) as the microstructure becomes finer and finer. The resultant twin<br />
boundaries act like grain boundaries and strengthen the steel. TWIP steels<br />
combine extremely high strength with extremely high formability. The n value<br />
increases to a value of 0.4 at an approximate engineering strain of 30% and<br />
then remains constant until a total elongation around 50%. At the same time,<br />
it hardens without breaking and it resists tensile pressures up to 1100 MPa<br />
and it could be stretched to approximately 90 percent of its length without<br />
breaking (Figure 2).<br />
It is means in practice that when forces act on the steel, as in the deep draw<br />
process, some of the austenite first transforms to the first martensite stage,<br />
the hexagonal crystal form. When the steel is put under increasing stress, the<br />
hexagonal lattice switches to the final, body-centered cubic form, similar to<br />
conventional TRIP steel. This means that the steel retains a good part of its<br />
ductility even after deep draw processing.<br />
Austenite → ε martensite → γmartensite<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Figure 2: The stress-strain diagram clearly shows the differing characters of<br />
TRIP and TWIP steel. TRIP steel can resist high stresses without deforming.<br />
TWIP steel deforms with low stresses, but does not break until strain reaches<br />
around 90 percent.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Dotted red line: more representing the higher tensile strength of TWIP Steel?<br />
TWIP Steel ?<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Also, the TRIP steel is particularly useful for side impact protection. The<br />
material deforms and absorbs the energy of the impact. It also becomes very<br />
strong as it hardens, which prevents the side sections from collapsing too<br />
much and protects vehicle occupants from injury.<br />
However, the double TRIP effect does not explain why an alloy with 15-25<br />
manganese content is particularly ductile. This is caused by small faults in the<br />
crystal structure called "stacking faults". Stacking faults can be visualized as a<br />
shift in the grid of atomic planes neatly arranged side by side and one on top<br />
of the other. If an extra stack of two atomic planes is introduced into the lattice<br />
from above, the regular stacking sequences are disturbed and therefore form<br />
a stacking fault. This folding mechanism takes place on a mirror plane,<br />
creating regularly mirrored sections of crystal. Experts refer to this as twinning,<br />
which is what manifests itself externally as extreme ductility.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Typical mechanical property ranges of these different steels are indicated in<br />
Figure 3. It is obvious that High Manganese Steels show extraordinary<br />
strength-ductility relationships with a resist tensile stress up to 1100 MPa.<br />
Conventional high-strength bodywork steels rupture at around 700 MPa or<br />
even less.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Figure 3: The diagram shows the very high stresses that TRIP/TWIP steels<br />
(red) can resist, compared to conventional deep drawing steels (blue).<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
High manganese steels composed of single austenite phase or multi phase<br />
with high fraction of austenite phase can be alloyed with a large amount of<br />
alloying elements. Effect of alloying element on properties of high manganese<br />
steels is shown in Table 1.<br />
■ C<br />
As discussed above, carbon improves the stability of austenite and<br />
strengthens the steels. It inhibits the formation of ε-martensite by increasing<br />
the stacking fault energy.<br />
■ Mn<br />
Manganese stabilizes austenite. However if its content is less than 15%, α'-<br />
martensite is formed, which aggravates the formability.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
Table 1: Effect of alloying elements on properties of high manganese steels<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
■ Mn<br />
The γ => ε transformation temperatures decrease with increasing Mn content.<br />
■ Si<br />
Silicon improves strength by solid solution strengthening.<br />
ilicon addition is effective for refining ε martensite plates and increasing<br />
fracture strength, although it does not improve ductility.<br />
■ Al<br />
The high aluminum content in high manganese steels increases the stacking<br />
fault energy of austenite. The formation of ε-martensite is suppressed by<br />
aluminum addition. An aluminum addition is also very effective for improving<br />
of low temperature toughness. Aluminum can segregate on the grain<br />
boundaries during solidification, and produce a low melting point intermetalic<br />
compound such as Fe 2 Al 5 having a melting point about 1170°C on the grain<br />
boundaries, which cause a weakness in the casting structure.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
■ B, Ti, Zr<br />
Adding small amounts of boron, titanium and zirconium into the high<br />
manganese steels HMS alloyed with aluminum can improve the hot ductility<br />
of the steels.<br />
■ N<br />
Nitrogen is an effective strengthening element in austenite e.g. adding<br />
nitrogen to the Fe16.5Mn alloy decrease the martensite start temperature and<br />
also reduces the volume fraction of ε-martensite.<br />
TWIP steels have very good mechanical advantages for the improvement of<br />
the automotive design, a very good crash resistance and they also reduce the<br />
vehicle weight. This new class of steels is a good example of the<br />
development of new materials for the benefit of the human being.<br />
Charlie Chong/ Fion Zhang<br />
http://cn.totalmateria.com/page.aspx?ID=CheckArticle&LN=KO&site=kts&NM=207
End of <strong>Reading</strong> 6<br />
Charlie Chong/ Fion Zhang
<strong>Acoustic</strong> <strong>Emission</strong> Technique the<br />
optimum solution for leakage detection<br />
and location on water pipelines<br />
Marco Fantozzi<br />
ASM Brescia S.p.A., Via Lamarmora 230, 25124 Brescia, Italy.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
ABSTRACT<br />
Leaks in water pipelines cause unnecessary waste of limited resources, thus<br />
the necessity of leakage prevention and detection.<br />
The experience of water distribution companies shows that the reduction of<br />
leakage and the preservation of a low leakage level can be achieved with a<br />
strategy that requires a loss analysis followed by leak detection and location<br />
survey.<br />
Effective techniques of leak detection by acoustic emission have been<br />
developed and tested and this paper describes the experience and results<br />
obtained with the application of these techniques in the last fifteen years in<br />
several water systems including but not limited to those managed by ASM<br />
BRESCIA S.p.A. in Italy.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
ASM introduction<br />
Since 1908, ASM is the Municipal Services Board of Brescia, which is a town<br />
of 200,000 inhabitants situated in the North of Italy. ASM, which is largely<br />
owned by the Municipality of Brescia, is in charge of several services, the<br />
main of which being: production and distribution of electricity, district heating,<br />
street lighting and traffic lights, distribution of natural gas, collection, treatment<br />
and distribution of drinking water, sewage treatment, urban transport, parking<br />
management, telematic services, collection and disposal of urban solid waste<br />
(including separate waste collection, landfill management and incineration of<br />
the rest with combined production of energy and heat).<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
Brescia, Italy<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
Active approach to leak detection<br />
The water systems managed by ASM, whose extension is around 2,200 km<br />
are constructed mainly of ductile iron and cast iron pipes. Over 120 boreholes<br />
and 30 spring sources supply the networks delivering to users a total of 47<br />
million mc a year. Since 1988, ASM BRESCIA S.p.A. has been engaged in<br />
an active program of leakage reduction.<br />
Various methods of leakage monitoring and detection have been employed<br />
by ASM. They include:<br />
• District metering technique and step testing (using quadrina insertion flow<br />
meters and data loggers)<br />
• Leak detection and location using leak noise correlators<br />
• Area surveys using acoustic loggers (Aqualogs)<br />
• Analysis of the results by the Company's Maintenance Database<br />
ASM's commitment to leakage reduction is demonstrated by the reduced<br />
level of leakage achieved in many of the managed water networks.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
District metering technique<br />
ASM decided to divide the network into a number of small zones called<br />
districts that has proved by experience in different parts of the world, to be the<br />
most efficient method of controlling leakage. Then, permanently closing the<br />
boundary valves and installing flow meters on the few supplying mains can<br />
continuously monitor the level of leakage. If an increase is registered in the<br />
night consumption, a team is sent in to locate the leaks. In this way, leakage<br />
is under permanent control, but intervention occurs only at the optimum<br />
moment.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
Leak detection and location<br />
The modern leak noise correlator is now the most effective and widely used<br />
system for leak detection and location. For this reason the leak inspection on<br />
water pipelines using the cross-correlation method were standardised in 1991<br />
by a work group of the CNR (Italian National Research Council).<br />
The code of practice highlights those elements necessary for carrying out the<br />
leak detection survey in order to improve the quality and standardize the<br />
activity. This document can be used by the Water Distribution Companies as<br />
well as by Service Companies as a useful reference.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
■ Object and target<br />
The method of testing requires the use of sensing devices placed on existing<br />
pipelines fittings as well as conditioning, acquisition and signal analysis<br />
instrumentation in order to detect and locate the leaks.<br />
The method described applies to the control of underground supply and<br />
distribution water pipelines of steel, ductile iron, cast iron, asbestos cement,<br />
polyethylene and PVC. Cast iron, steel or asbestos cement pipe sections of a<br />
maximum length of 250 meters can be controlled by using non-intrusive<br />
sensing devices (accelerometers) and up to 600 meters by intrusive sensing<br />
devices (hydrophones).<br />
The maximum controllable length of plastic pipes such as PVC or (high and<br />
low density) polyethylene is 50 metres only, when accelerometers are used,<br />
and 120 meters when hydrophones are used.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
■ Method of testing (Linear)<br />
The method of testing requires the use of non intrusive sensing devices<br />
(accelerometers) or intrusive devices (hydrophones) placed on existing<br />
pipeline fittings as well as conditioning, acquisition and signal analysis<br />
instrumentation in order to detect and locate leaks.<br />
The location of the leaking point in the pipe is obtained knowing: the distance<br />
between the sensors that span the leak, the propagation velocity of the leak<br />
sound in the pipeline and the time delay, measured by the cross-correlation<br />
function (see figure 2), that the leak sound takes to reach the two sensors.<br />
D = 2x + v∙∆T, x = ½•(D- v•∆T)<br />
T 2 v<br />
X= T 1 v<br />
∆d = v(T1-T2) =v∙∆T<br />
X= T 1 v<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
X = distance of the point of leak from the reference sensing device;<br />
D = distance between the two sensing devices;<br />
V = propagation wave speed;<br />
∆t = time delay obtained from the peak position of the cross-correlation function.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
Fig 2: Cross-correlation function plot.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
Fig 3: Coherence function plot.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
The figure 1 shows how the position of the leaking point may be obtained and<br />
the figure 2 shows an example of the cross-correlation function.<br />
The diagram in figure 2 shows that the position of the leak, in relation to the<br />
two sensing devices, is determined by detecting the maximum of the crosscorrelation<br />
function related to the time delay of the signals. (?)<br />
The coherence function shown in figure 3 allows establishing the reliability<br />
rating of the measure carried out. It expresses the dependence of the signals,<br />
detected at the two measurement points A and B, from a common leak noise<br />
source. The Coherence is normally represented between zero and one,<br />
therefore, the nearer the coherence is to one the closer is the link between<br />
the two detected signals. (?)<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
On site inspection results<br />
The results obtained over a sample of 4820 km of water distribution network<br />
in different Italian cities that have been surveyed using the cross-correlation<br />
technique in the last ten years are now outlined.<br />
During the systematic survey concerning the above mentioned networks -<br />
about half consisting of cast and ductile iron pipes and the other half of steel<br />
pipes and asbestos cement pipes (only 33 km of plastic pipes have been<br />
inspected) - a total of 3450 water leakages have been detected.<br />
Out of the detected leaks, 3312 (96%) have been located exactly and have<br />
undergone repair. Some of the remaining 174 leaks have been located during<br />
the repair excavation at distances greater than 3-4 meters. The location<br />
errors are essentially due to the uncertainty of the used distance between<br />
sensors.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
Area surveys using acoustic loggers<br />
In the last few years other acoustic techniques have been developed to<br />
optimise water leakage management in identifying leakage areas prior to<br />
directing leak detection operators to pinpoint the leak.<br />
Thus have been developed systems for acoustic noise monitoring and<br />
recording that can be permanently or time limited installed at hydrants, valves<br />
or house connections. These "noise loggers" record typical noises in the<br />
network during low consumption hours at night and identify areas of potential<br />
leakage for further investigation. The ultimate advance consists in<br />
transmission of leak presence from the noise loggers to a receiver module,<br />
which may be hand carried or vehicle-mounted.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
■ Noise Logger<br />
This logger is installed at fittings via a simple magnetic coupling, and is<br />
battery powered with no maintenance requirement, and no problems for being<br />
immersed in water.<br />
The separation distance between loggers depend mainly on the pipe material,<br />
with plastic pipes requiring closer spacing than metallic.<br />
Each unit is intelligent and adapts itself to the environment. If no leak is<br />
present, a radio signal is transmitted to indicate normal background<br />
conditions. However, as soon as a leak is detected, the unit enters an alarm<br />
state and transmits a radio signal to indicate a "leak condition". Signals are<br />
received by a module that can be mounted in a patrolling vehicle, or can be<br />
easily hand-held. This receiving module analyses and "homes in" on signals<br />
to identify the location of units indicating a "leak condition", and thus the<br />
approximate position of a likely leak.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
The reading of an area meter could easily include the monitoring of the<br />
loggers within it, so that new leaks are localised at exactly the same time as<br />
increases in the night flow are noticed.<br />
This should mean a prescribed leakage level can be easily maintained,<br />
because the detection time is greatly reduced.<br />
This innovative technology offers the possibility of continuous, permanent<br />
monitoring for leakage for the entire distribution system or just for those parts<br />
that are known problem areas.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
THE FUTURE<br />
The next step will probably be the automatic cross-correlation analysis<br />
between permanently installed loggers.<br />
The noise logger will be enabled to correlate a leak position with an adjacent<br />
logger and transmit the exact position by interfacing through SCADA with a<br />
GIS system. This process would enhance the leakage control process<br />
significantly.<br />
Comments:<br />
SCADA (supervisory control and data acquisition) is a system operating with<br />
coded signals over communication channels so as to provide control of<br />
remote equipment .<br />
A geographic information system (GIS) is a system designed to capture,<br />
store, manipulate, analyze, manage, and present all types of spatial or<br />
geographical data.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
CONCLUSIONS<br />
In the last fifteen years the use of acoustic emission techniques has shown<br />
that leaks can be accurately identified and localised much faster than with<br />
any conventional method.<br />
These experiences in leakage detection and location have proved that the<br />
application of acoustic techniques gives Water industry the most effective<br />
tools of conserving precious water resources.<br />
In particular, the use of cross-correlation to detect and locate the leaks on<br />
underground pipelines has gained larger and larger approval within the water<br />
industry, because it offers a more accurate location of the leak, less<br />
dependence from operator interpretation and it can be used in very noisy<br />
conditions.<br />
The obtainable benefits due to the application of the considered technique<br />
are dependent on the care and manner in which it is applied and the results<br />
are as good as the operators strictly observe the guideline.<br />
With the application of the "noise loggers" which record typical noises in the<br />
network during low consumption hours at night is now possible the permanent<br />
acoustic monitoring of the distribution network. This new technology will help<br />
to achieve further leakage reduction without increasing the costs for water<br />
leak detection.<br />
Charlie Chong/ Fion Zhang<br />
http://www.ndt.net/article/wcndt00/papers/idn183/idn183.htm
End of <strong>Reading</strong> 7<br />
Charlie Chong/ Fion Zhang
■ ωσμ∙Ωπ∆ ∇ º≠δ≤>ηθφФρ|β≠Ɛ∠ ʋ λαρτ√ ≠≥ѵФε ≠≥ѵФdsssa<br />
Charlie Chong/ Fion Zhang
More <strong>Reading</strong><br />
Charlie Chong/ Fion Zhang
Charlie Chong/ Fion Zhang
Others <strong>Reading</strong><br />
• http://www.globalspec.com/reference/63985/203279/Chapter-10-<strong>Acoustic</strong>-<br />
<strong>Emission</strong>-<strong>Testing</strong><br />
• http://www.corrosionsource.com/(S(vf34kqncr0uklwzu0ioy5dz2))/FreeCont<br />
ent/3/Combatting+Liquid+Metal+Attack+by+Mercury+in+Ethylene+and+Cr<br />
yogenic+Gas+PlantsTask+1+-+Non-Destructive+<strong>Testing</strong><br />
• http://www.ndt.net/ndtaz/index.php?id=2<br />
• https://www.ndeed.org/EducationResources/CommunityCollege/Other%20Methods/AE/AE<br />
_Index.htm<br />
Charlie Chong/ Fion Zhang
Peach – 我 爱 桃 子<br />
Charlie Chong/ Fion Zhang
Good Luck<br />
Charlie Chong/ Fion Zhang
Good Luck<br />
Charlie Chong/ Fion Zhang
Charlie https://www.yumpu.com/en/browse/user/charliechong<br />
Chong/ Fion Zhang
Charlie Chong/ Fion Zhang