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www.profound.nl<br />

Sixth International Conference on the Application of Stress-Wave Theory To Piles 1<br />

Orlando, Sao Paulo, 2000.<br />

Statnamic, the engineering of art<br />

P. Middendorp<br />

Profound, The Netherlands<br />

ABSTRACT: In present standard engineering practice there seems to be a big gap between engineering<br />

and art. It is the experience of the author that engineering and art can exist as an excellent combination. This<br />

will be illustrated by examples from history and the author’s personal experience. One example will be<br />

treated extensively: the continuous development of the Statnamic load testing method as a marvelous combination<br />

of engineering and art. The start of the Statnamic concept is described as an interaction between an artist<br />

and engineers together with developments on the theoretical approaches and technical applications. Further<br />

the present Statnamic state of the art will be discussed briefly.<br />

1 INTRODUCTION<br />

Art was of minor interest to the author when he was<br />

starting his engineering study at the Technical University.<br />

Within a short time his interest got a strong<br />

impulse when he met his present wife, a painter and<br />

artist, at that time studying at the Royal Academy of<br />

Art in The Hague. After assisting here with some<br />

projects he experienced that the “logical” thinking of<br />

engineers is in no way superior to the “associative<br />

and intuitive” thinking of artist in finding practical<br />

solutions, but that both are complimentary and when<br />

combined into an artist-engineer as a person or a<br />

team, can result in marvels.<br />

Still a strong interest of artists for engineering can<br />

be observed in modern art, for example Panamerenko<br />

(1996). The artist-engineers are still among us<br />

and it was the privilege of the author to cooperate<br />

for long period with one of them: Patrick <strong>Bermingham</strong>,<br />

the inventor of Statnamic and the nowadays<br />

President of the <strong>Bermingham</strong>mer company.<br />

During his career the author was impressed by the<br />

many creative solutions of engineers all over the<br />

In the 15 th century the “artist-engineer”, was a socially<br />

prominent and respected figure, commissioned<br />

by powerful and wealthy patrons, well paid and often<br />

regarded as one of the brightest ornaments in<br />

sovereign courts. The most famous example of<br />

course is Leonardo da Vinci (P.Galluzi, 1996).<br />

Because of cultural changes and specialization a<br />

gap has been generated between engineering and arts<br />

and most engineers are not aware nowadays of their<br />

artist-engineer forefathers.<br />

Figure 1. Leonardo da Vinci. Automatic<br />

file-making machine


Sixth International Conference on the Application of Stress-Wave Theory To Piles 2<br />

Orlando, Sao Paulo, 2000.<br />

www.profound.nl<br />

world. Many engineers are not aware that their creative<br />

solutions can be considered art and that they act<br />

idea of Fellenius at that time was that dynamic pile<br />

testing would become independent of the piling contractor,<br />

the pile driving rig, and in many instances<br />

contractor’s unionized labor, as well make him and<br />

others free to perform dynamic load testing after a<br />

good and long set up time. This idea was not original<br />

because several such devices were already around,<br />

but Fellenius just needed a local practical tool.<br />

At that time <strong>Bermingham</strong> had just finished a professional<br />

education as a sculpturer in London and<br />

worked also for the <strong>Bermingham</strong> pile driving and<br />

hammer manufacturing company. From his childhood<br />

on Patrick was interested in both engineering<br />

and art and supplied, for example, several ideas for<br />

improvement to the <strong>Bermingham</strong>mer pile driving<br />

hammers.<br />

It was not such a strange idea that the <strong>Bermingham</strong>mer<br />

Company chose Patrick to come up with a<br />

design for a drop hammer. Patrick contacted Fellenius<br />

and suggested a pile loading system design<br />

from a fully different viewpoint compared to standard<br />

engineers.<br />

“Why do engineers want to drop the weight, why<br />

do they not send it up into the air?”<br />

Figure 2. Early sketch of a Statnamic piston and<br />

cylinder arrangement by Patrick <strong>Bermingham</strong><br />

as “engineer-artist”. In this paper the author wants to<br />

illustrate his view by using the Statnamic development<br />

as an example in which one “artist-engineer”<br />

and many “engineer-artist” contributed with creative<br />

ideas and solutions.<br />

Intuitively he converted Newton’s Law from<br />

Force = Mass times Acceleration<br />

To<br />

Mass times Acceleration = Force (Load)<br />

This concept needed a few months to evolve and<br />

The Statnamic development will be described by<br />

introducing the start of Statnamic together with<br />

some milestones, theoretical approaches and technical<br />

applications. Further the present research and<br />

developments will be mentioned and problems that<br />

still have to be solved.<br />

2 THE STATNAMIC CONCEPT<br />

Patrick <strong>Bermingham</strong> (1998) got the first idea about<br />

the Statnamic concept in Hamilton in 1985 while<br />

watching a static load test with kentledge, when he<br />

first thought about utilizing the inertia of the<br />

kentledge (Fig. 2).<br />

According to Fellenius (1995) the idea for the Statnamic<br />

concept was born in 1987 when he asked Patrick<br />

<strong>Bermingham</strong> to design a drop hammer for impacting<br />

a pile to perform dynamic load tests. The<br />

Figure 3. First Statnamic device with accelerometer<br />

and early catch mechanism.


Sixth International Conference on the Application of Stress-Wave Theory To Piles 3<br />

Orlando, Sao Paulo, 2000.<br />

www.profound.nl<br />

<strong>Bermingham</strong> made a first prototype (Figure 3) and<br />

started experiments by shooting masses upwards in<br />

Hamilton, Ontario in April 1988. He determined the<br />

feasibility of accelerating a mass upwards from the<br />

top of the foundation rather than dropping a mass<br />

onto the foundation<br />

<strong>Bermingham</strong> also tried out several concepts of<br />

catching the reaction mass when falling back from<br />

launching and also here creative ideas from the “artist-engineer”<br />

can be observed, especially the gravel<br />

catching mechanism based on the reliable gravity of<br />

the earth (Fig.4). With the gravel mechanism a<br />

gravel container is placed around the reaction mass<br />

and the space between gravel container and reaction<br />

mass is filled with gravel. During testing four successive<br />

stages can be distinguished. In stage 1 the<br />

Statnamic device is ready for launching. In stage 2<br />

the reaction mass is launched upwards by highpressure<br />

gases. During this stage the pile is loaded<br />

and a Statnamic test performed. Because of the momentum<br />

the reaction mass will remain moving upward<br />

in stage 3 and the gravel will flow under the<br />

reaction mass and over the pile head because of<br />

gravity. In stage 4 the reaction mass will fall back<br />

and will be caught by the gravel inside the container<br />

and the impact load will not be transferred to the pile<br />

head but to the subsoil. This creative, simple and<br />

elegant principle is still applied as one of the methods<br />

in absorbing the energy from the falling reaction<br />

mass.<br />

Figure 4. First Statnamic trial tests.<br />

<strong>Bermingham</strong> presented his results and ideas to<br />

several parties and also to the author at the OTC<br />

(Offshore Technology Conference) at Houston in<br />

1988. Based on the combination of his engineering<br />

background and experience with ideas of artists, the<br />

author immediately recognized the beauty and<br />

power of <strong>Bermingham</strong>'s idea for pile testing applications.<br />

<strong>Bermingham</strong>mer and TNO agreed to start a joint<br />

development and decided to do the first prototype<br />

testing immediately after the Third Stress Wave<br />

Conference at Ottawa in 1988. With the help of<br />

Fokke Reiding and Matthew Janes they realized that<br />

the long duration feature of the load allowed a fully<br />

different approach in instrumentation and analysis<br />

compared to dynamic load testing.<br />

It was decided to base the load measurement on a<br />

calibrated load cell, to make the measurement independent<br />

from pile material properties and to measure<br />

displacement directly by the use of an electronic<br />

theodolite. The electronic theodolite was a rather<br />

expensive instrument and a new tool for measuring<br />

displacement was developed based on a laser and a<br />

laser sensor, which is still in use. So the basis of<br />

measurements became load-time signals and displacement-time<br />

signals similar to static load testing.<br />

3 FIRST DEVELOPMENTS<br />

Figure 5. Successive stages of Statnamic<br />

Testing.<br />

In May of 1988 the first model tests where performed<br />

with instrumentation provided by T'NO.<br />

These first two days of testing confirmed the ability<br />

of the very small Statnamic device to produce loads


Sixth International Conference on the Application of Stress-Wave Theory To Piles 4<br />

Orlando, Sao Paulo, 2000.<br />

of up to 5 tons with duration of up to 30 ms. From<br />

this point onwards the direction of Statnamic was<br />

upwards. A second model was built and sent to<br />

TNO in Holland where the instrumentation would be<br />

developed. In the laboratory at TNO, Statnamic<br />

tests were performed using a calibrated load cell and<br />

a new laser measuring system developed specifically<br />

for the Statnamic test. Both measuring systems<br />

worked very well the first day and they have remained<br />

virtually unchanged to this date.<br />

The next step was to build a Statnamic tester,<br />

which incorporated the instrumentation and was<br />

large enough to test a real pile in the ground. A 0.6<br />

MN tester was built, which was one tenth of full<br />

scale, but still able to test small piles driven into real<br />

soil. This load-testing device was first used to test<br />

piles in the <strong>Bermingham</strong>mer yard in Hamilton,<br />

McMaster University, and Ashbridges Bay. Since<br />

that time it has performed tests in Europe, Japan, and<br />

the United States. The primary objective of this<br />

equipment was to prove the durability of the instrumentation<br />

in all weather conditions, and to prove the<br />

practicality of the equipment in the field. This<br />

equipment was also used to make the first comparisons<br />

between conventional static load tests and the<br />

new load test method. The 0.6 MN device proved<br />

that Statnamic testing could be performed in all<br />

types of adverse weather including rain and snow. It<br />

also proved the simplicity and practicality of the system<br />

in the field and the first load test comparisons<br />

proved an unexpectedly close agreement with conventional<br />

static load tests. The success of this first<br />

prototype enabled <strong>Bermingham</strong>mer to manufacture<br />

of a full-scale 5MN tester.<br />

Statnamic was first called Inertial load testing<br />

Figure 7. Set up of a 5MN Statnamic device with<br />

gravel catch mechanism<br />

(<strong>Bermingham</strong>, P., et all., 1989. The author gave the<br />

method its present name Statnamic, realizing that<br />

the method was positioned between Static load testing<br />

and Dynamic load testing.<br />

From the very beginning Statnamic was an international<br />

development rather than a regional or national<br />

development. Testing of driven and cast insitu<br />

piles was carried out in Canada, Holland,<br />

Germany and the United States during the first two<br />

years.<br />

At this time all of the testing was conducted with<br />

the aim of gaining a better understanding of the behavior<br />

of piles subjected to very quick loading cycles.<br />

Statnamic and static load tests were conducted<br />

side by side as well as on the same pile in as many<br />

different soil types as possible. Every effort was<br />

made to collect as much data as possible and to<br />

avoid making predictions about the static behavior<br />

of a foundation until we could collect a wide range<br />

of test results. Today many companies and universities<br />

are still collecting and expanding this worldwide<br />

database.<br />

Figure 6. Patrick <strong>Bermingham</strong> launching a<br />

0.6MN device<br />

www.profound.nl<br />

The first two years of research revealed a great<br />

deal about pile behavior when subjected to a Statnamic<br />

load of 120ms duration. It was observed that<br />

in the elastic range there was a very good agreement<br />

between static load deflection and Statnamic load<br />

deflection, it was observed that in very soft soils and<br />

clays it was possible to apply a much larger load


Sixth International Conference on the Application of Stress-Wave Theory To Piles 5<br />

Orlando, Sao Paulo, 2000.<br />

www.profound.nl<br />

than a static load prior to plunging the pile. In stiff<br />

non-cohesive soils and rock sockets it was observed<br />

that there was very close agreement between Statnamic<br />

load test results and static load tests performed<br />

along side. It was also observed that the sequence<br />

of loading a foundation had a great effect on<br />

the perceived similarity of test results and this had to<br />

be taken into account. It was also observed that during<br />

a typical Statnamic test the pile would reach<br />

maximum displacement at some time after peak<br />

force had been applied. In other words the pile<br />

would continue to move downwards while the applied<br />

load at the pile top was decreasing. At the<br />

point where the pile reached maximum displacement<br />

the velocity of the pile was zero and then the pile<br />

would begin to rebound as the load was further decreased.<br />

This observation which was present in<br />

nearly all test results except very stiff piles on rock,<br />

lead to the development of the Unloading Point<br />

Method (UPM) by the author (P. Middendorp,<br />

1992).<br />

4 METHODS OF ANALYSIS<br />

From the very start of development there has<br />

been a determined effort to make Statnamic a means<br />

of measuring rather than a prediction method. This<br />

has meant putting a very strong emphasis on using<br />

accurate measuring equipment and recording equipment.<br />

The measured data will then be more reliable<br />

and may then be examined more closely. From the<br />

beginning we have been observing the behavior of<br />

foundations subjected to very rapid loading with a<br />

view to being able to better understand the mechanism<br />

of failure during a Statnamic test. In the end it<br />

is hoped that Statnamic testing will stand alone as a<br />

rapid test with a distinct method of analysis, which<br />

will measure the load deflection behavior and determine<br />

the factor of safety of the foundation.<br />

The first approach to analyzing failure was to<br />

look to the displacement curve and to analyze the<br />

rate of change of displacement, or velocity of the<br />

pile. Normalizing the load and plotting load vs. velocity<br />

was examined in an effort to pinpoint the load<br />

at which the velocity begins to increase. This only<br />

worked well when the foundation experienced a<br />

plunging failure, and it did not work well when the<br />

pile was in a cohesive material.<br />

Statnamic test results were also evaluated with a<br />

simple 2.5mm offset method, which was analogous<br />

to the Davisson failure criterion but much more conservative.<br />

All three of these methods of determining<br />

the point of failure were far too subjective to be of<br />

any great value.<br />

In January of 1993, while reviewing the results of<br />

pile 7 at Texas A&M the author noticed that during<br />

the unloading of the test the velocity of the shaft<br />

reached zero at a load, which corresponded closely<br />

to the ultimate static resistance. The foundation began<br />

to rebound as the load was further decreased.<br />

PDA users had observed the significance of the<br />

point of zero velocity in the 1970's and some attempts<br />

were made to make use of it. However, during<br />

pile driving the point of zero velocity at the pile<br />

head does not correspond to zero velocity anywhere<br />

else in the pile unless the pile is very short and rigid.<br />

The author’s observation provided both a practical<br />

means of determining a significant point on the<br />

static load displacement curve and also a means of<br />

estimating the damping coefficient directly from the<br />

test results rather than from a soil boring. This<br />

Unloading Point Method (UPM) assumed that the<br />

damping was a constant, which was zero when the<br />

velocity was zero, and that the pile was behaving as<br />

an elastic body, which could be treated as a lumped<br />

Initially no attempt was made to convert the results<br />

of Statnamic load testing into quasi-static load<br />

test results, because they would loose integrity in the<br />

process. What was recognized was that every Statnamic<br />

test result was unique and that very small differences<br />

in the relative stiffness of two different<br />

foundations could be measured accurately. Much<br />

like the dynamic resistance of a driven pile, it is very<br />

useful even though there is no direct correlation to<br />

static resistance.<br />

The Statnamic test has been described as applying<br />

a controlled strain while monitoring corresponding<br />

deflection. When a test is performed, a predetermined<br />

load is applied and the resulting deflection is<br />

measured.<br />

DLT<br />

DLT<br />

signal matching<br />

yes<br />

pseudo<br />

STN<br />

no<br />

UPM & stress wave<br />

corrections<br />

N w < 6<br />

no<br />

N w > 1000<br />

no<br />

N w > 12<br />

yes<br />

yes<br />

STN<br />

UPM, no stress<br />

wave corrections<br />

Static load displacement behaviour<br />

SLT<br />

Figure 8. Stress wave influences as function of<br />

wave number N w


Sixth International Conference on the Application of Stress-Wave Theory To Piles 6<br />

Orlando, Sao Paulo, 2000.<br />

www.profound.nl<br />

mass and a spring. Subsequent research has concentrated<br />

on testing these assumptions and determining<br />

the limit of their validity. The unloading point<br />

method has provided a very simple universal method<br />

of analysis and was first published at the 4 th International<br />

Conference on Stress Waves in 1992. The basic<br />

principles of the method have been presented in<br />

the Appendix.<br />

The UPM method is based on the assumption that<br />

stress wave phenomena can be neglected. The author<br />

studied the validity of the method with the stress<br />

wave program TNOWAVE (1996) by varying the<br />

pile length with constant load duration. To quantify<br />

the stress wave influence he assumed a wave number<br />

constant N w = D/L, in which D = c.T and T the<br />

duration of the load, c the stress wave velocity and L<br />

the pile length. In this way it was possible to indicate<br />

when stress wave phenomena could be neglected<br />

and when they should be taken into account.<br />

A valuable extension to the UPM method is the<br />

“Modified UPM” (M-UPM) by Justason (1997). The<br />

method simply involves the averaging of the top and<br />

toe velocity and acceleration for calculating the inertia<br />

and damping. The method can be applied to any<br />

length of pile, but becomes more necessary as the<br />

pile becomes longer (low N w numbers). The standard<br />

UPM method assumes that pile top velocity and<br />

pile toe velocity are in the same range. The M-UPM<br />

method is particularly useful when the pile top and<br />

pile toe velocity are not in the same range (elastic<br />

pile, high toe resistance). Averaging the pile top and<br />

pile toe velocities and accelerations yields more accurate<br />

inertia and damping forces. The method<br />

yields the best results when used in conjunction with<br />

an embedded toe accelerometer.<br />

Prof. Gray Mullins of the University of South<br />

Florida made an additional improvement to the M-<br />

UPM method, the "Segmental Unloading Point" S-<br />

UPM. This method uses measured strain gage data<br />

to separate the pile into "segments" and perform an<br />

M-UPM on each segment. The data for each segment<br />

are added together to produce a total "derived<br />

static" load-displacement for the top of the pile. The<br />

S-UPM can be applied to any pile, so long as the<br />

pile has strain gages distributed over the pile shaft.<br />

The first application was the Taipei Financial Center<br />

in Taiwan - 1999.<br />

The S-UPM method is briefly described below.<br />

The Segmental Unloading Point Method extends the<br />

applicability of M-UPM to long piles. All assumptions<br />

of the Unloading Point Method remain valid.<br />

The Segmental Method assumes each segment of a<br />

pile behaves as a single degree of freedom system.<br />

The method requires embedded strain gauge data. A<br />

measure of toe displacement is desirable. All results<br />

are based on measured quantities.<br />

F = ε E A<br />

i<br />

i<br />

i<br />

i<br />

where F i is the measured force at level i, ε i is the<br />

measured strain at level i (typically an average of all<br />

strain gages at level i), E i is the calculated (or assumed)<br />

elastic modulus at level i, and A i is the calculated<br />

(or assumed) area at level i<br />

⎛ ε + ε ⎞<br />

+ ⎟<br />

⎝ 2 ⎠<br />

i i+<br />

1<br />

u<br />

i<br />

= ui<br />

1<br />

− ⎜ Li+<br />

1<br />

where u i is the calculated displacement at level i,<br />

L i is the length of the pile segment between levels i<br />

and i+1<br />

d ⎛ ui<br />

+ ui<br />

⎜<br />

dt ⎝ 2<br />

+ 1<br />

vi<br />

=<br />

⎞<br />

⎟<br />

⎠<br />

wherev i<br />

is the first derivative with respect to time<br />

of the average displacement for the pile segment between<br />

levels i and i+1<br />

a<br />

i =<br />

where<br />

time of v<br />

i<br />

dvi<br />

dt<br />

ai<br />

is the first derivative with respect to<br />

The Unloading Point method is performed on<br />

each pile segment using the following equation:<br />

F − S − c v = m a<br />

i<br />

− Fi<br />

− 1<br />

i<br />

i<br />

i<br />

where S i is the equivalent static force for the<br />

segment between F i and F i-1<br />

S i represents the friction forces on the each pile<br />

segment, with the exception of the bottom pile segment,<br />

which also has some component of end bearing.<br />

m i is the mass of the pile segment between i<br />

and i-1.<br />

The cumulative derived static force at each level<br />

can be calculated by the following equation:<br />

F<br />

∑<br />

= n STATn<br />

i=<br />

1<br />

S<br />

i<br />

where n is the pile level number, and F STATn is the<br />

cumulative derived static force at each level.<br />

i<br />

i


Sixth International Conference on the Application of Stress-Wave Theory To Piles 7<br />

Orlando, Sao Paulo, 2000.<br />

www.profound.nl<br />

The derived static load displacement curve can be<br />

drawn at each strain gage elevation using F STATn and<br />

u i .<br />

Each of the above variables represents an entire<br />

data set measured over time.<br />

The S-UPM was first used for the Taipei Financial<br />

Center for 80m piles in 1999<br />

5 THE HYDRAULIC CATCH MECHANISM<br />

Hydraulic catching systems eliminate the need for<br />

gravel and gravel structure since the upward moving<br />

reaction masses are caught at the top of their flight<br />

by four hydraulic actuators (or rams). These 3.2m<br />

stroke rams are activated by four low pressure (100<br />

bar) nitrogen accumulators, which store compressed<br />

nitrogen gas over hydraulic oil. As the weight on the<br />

rams is released during a test, the compressed nitrogen<br />

quickly expands to force hydraulic oil into the<br />

rams causing them to chase the reaction masses to<br />

the apex of their flight. The hydraulic oil is routed<br />

(in series) through one-way valves at the base of<br />

each ram, which restricts reverse flow, and thus the<br />

downward movement of the masses. Each of the<br />

four rams is independent of the others providing redundancy<br />

and safety. The masses remain at this position<br />

until the user redirects the additional fluid in<br />

the rams back into the accumulators. At which time,<br />

a subsequent load cycle can be performed.<br />

Figure 9. Statnamic device with hydraulic<br />

catch mechanism (4 MN)<br />

The foundation industry not only wanted to perform<br />

larger Statnamic tests but also more of them and at a<br />

higher frequency. Also in this case Patrick <strong>Bermingham</strong><br />

and design engineers came up with a creative<br />

solution. In 1995, the hydraulic catching mechanism<br />

was built to provide a means of testing, without using<br />

the conventional gravel container, or gravel.<br />

This simple piece of equipment makes it possible to<br />

test up to ten individual piles and to perform multiple<br />

load-cycles. The catch mechanism provides the<br />

luxury of multiple load cycles within a matter of<br />

minutes, the ability to inspect the ignition circuit<br />

without disassembly, the benefit of single truck mobilization,<br />

and its avoids the environmental problems<br />

with gravel retrieval with testing over water.<br />

By transferring the initial weight of the masses to<br />

the rams at the onset of the test it is possible to perform<br />

Statnamic testing without a pre-load condition.<br />

Additionally, hydraulic catching systems have no<br />

minimum required jump-height for the silencerreaction<br />

mass assembly, which is a concern for<br />

gravel catching systems. By removing this restriction,<br />

low load tests can be performed with much<br />

greater than 5% reaction mass. Such tests can produce<br />

long duration load pulses greater than 0.5 seconds,<br />

thus reducing inertial and damping forces for<br />

large portions of the test.<br />

Although the set-up time for a 4MN gravel or hydraulic<br />

catching systems is comparable, multiple cycles<br />

can be performed in a matter of minutes when<br />

using the latter. Further, the breakdown typically<br />

takes less time. In using gravel-catching systems,<br />

great care is exercised in the preparation of the ignition<br />

circuitry. An inadequate igniter connection<br />

could cost a project as much as a day of delay time.<br />

This of little concern when using the hydraulic<br />

catching system due to the ability to raise the entire<br />

stack of reaction masses with the hydraulic rams so<br />

as to access the fuel basket.<br />

A substantial portion of all Statnamic testing costs<br />

stems from the mobilization of equipment. Typically,<br />

a 4 MN test requires two tractor-trailers to<br />

ship the combined weight of the equipment and<br />

reaction masses (27,000 kg total) where only 20,000<br />

kg is permitted per truck in the USA (30,000 kg in<br />

Europe). The device can be equipped with two reaction<br />

mass options: (1) an entire set of six concretefilled<br />

steel masses, which requires two trucks to<br />

ship, or (2) a set of six empty, structurally reinforced<br />

steel cans. The empty cans option allows single<br />

truck mobilization to distant sites with a total


Sixth International Conference on the Application of Stress-Wave Theory To Piles 8<br />

Orlando, Sao Paulo, 2000.<br />

www.profound.nl<br />

shipped mass of 19,000 kg. Once at the site the cans<br />

can be filled with sand, gravel, water or any combination<br />

to attain the required mass<br />

3MN and 4MN hydraulic catching systems are<br />

now in use in the United Kingdom, the USA and the<br />

Netherlands for 3MN and 4MN systems. In 2000 a<br />

mechanical catch mechanism will be constructed for<br />

a 16 MN device.<br />

the company AFT. Loads of up to 10 MN have now<br />

been applied in lateral load testing.<br />

6 BATTER PILE TESTING<br />

Drop hammers and dead weight static load tests<br />

are fully dependent on gravity. One of the big<br />

advantages of Statnamic is its independence of gravity<br />

because generating the load it is based on inertia<br />

Figure 11. Lateral load testing preparations for a<br />

7.5MN test.<br />

Major pioneering developments have been performed<br />

by Dan Brown (1998) of Auburn University<br />

USA in the analysis of lateral Statnamic tests.<br />

8 WATER REACTION MASS TESTING<br />

Figure 10. Over water Statnamic testing on a<br />

batter pile<br />

forces. This means that the test can be performed in<br />

any direction: under batter, lateral and even allows<br />

to perform a tension test on a pile. In Figure 9 an example<br />

of the application of batter pile testing is presented.<br />

It is almost impossible to perform static load<br />

test in this over water pile testing situation. The<br />

flight of the reaction mass is guided by a support<br />

beam<br />

A most significant development is the use of water<br />

as a reaction mass when testing piles over-water<br />

or near-water. By being able to mobilize the inertia<br />

of the ocean or a river, very large tests may be per-<br />

7 LATERAL LOAD TESTING<br />

Lateral STN testing is becoming popular in the<br />

USA and was strongly encouraged by Barry Berkowitz<br />

of the FHWA. The first lateral test with a large<br />

device was at the Salt Lake City, Utah Airport in a<br />

research project with Kyle Rollins of Brigham<br />

Young University USA and a 14MN device was<br />

used. Mike Muchard and Don Robertson of Applied<br />

Foundation Testing perfected lateral load testing.<br />

They developed a "jig" for holding the piston and a<br />

"sled" for holding the silencer and masses.<br />

A very significant job was for the Mississippi<br />

DOT in 1998 to simulate a ship impact of 7.5MN by<br />

Figure 12, Set up of Statnamic water reaction<br />

mass testing


Sixth International Conference on the Application of Stress-Wave Theory To Piles 9<br />

Orlando, Sao Paulo, 2000.<br />

www.profound.nl<br />

formed with testing equipment weighing only 1 % of<br />

Geert Jonker of IHC Foundation Equipment envisioned<br />

the idea to extend the use the water reaction<br />

Figure 13. Water reaction mass containers<br />

the test load. The necessary 5% or10% reaction mass<br />

would be provided by water confined within a vessel<br />

and submerged below the surface of the water. This<br />

weightless reaction mass makes it possible to perform<br />

very large tests of longer duration than are<br />

practical today. The use of water reaction will also<br />

make it possible to drive piles underwater with a<br />

tool, which will be virtually weightless.<br />

Statnamic testing using water reaction mass was first<br />

done by <strong>Bermingham</strong>mer in 1998 in Hamilton Harbour.<br />

These tests went to 600kN. The first fieldtesting<br />

was performed for the Port of Lake Charles<br />

in Louisiana in 1999 by Applied Foundation Testing<br />

assisted by <strong>Bermingham</strong>mer. The loads were up to<br />

5 MN.<br />

9 PILE DRIVING WITH WATER REACTION<br />

Figure 14. Water reaction mass testing<br />

mass into a pile-driving tool. <strong>Bermingham</strong>mer, IHC<br />

and TNO are now working together to build an underwater<br />

Statnamic hammer, which will consist of a<br />

large inertial mass, made of water and a Statnamic<br />

tool capable producing multiple loading pulses.<br />

This tool will be used to push an anchor pile into the<br />

seabed and measure its capacity at the same time.<br />

In the coming years, we will see driving small<br />

onshore and offshore piles according to the Statnamic<br />

principle.<br />

10 EVENTS<br />

To share the experience among pile engineers and<br />

to improve the Statnamic test technology the first International<br />

Statnamic Seminar was held in Vancouver<br />

in 1995 with 25 papers and 54 participants. The<br />

Japanese research group on Rapid Pile Load Test<br />

Methods organized the Second International Statnamic<br />

Seminar in 1998 with 48 papers and 132 participants.<br />

The third Statnamic seminar is planned in<br />

the Netherlands in 2002.<br />

Figure 15. Artist’s impression of a water reaction<br />

pile-driving tool.<br />

In March of 2000, the Japanese Geotechnical Society<br />

(1998) published a standard for “Method for<br />

Rapid Load Test of Single Piles”


Sixth International Conference on the Application of Stress-Wave Theory To Piles 10<br />

Orlando, Sao Paulo, 2000.<br />

www.profound.nl<br />

An ASTM standard for Statnamic type pile testing<br />

is in progress.<br />

Creeping phenomena cannot be determined with<br />

Statnamic, dynamic load testing and in many cases<br />

not even with static load testing.<br />

11 RESEARCH AND DEVELOPMENTS<br />

Companies and universities have accumulated up<br />

to date more than 700 case histories throughout the<br />

world. The total number of contract Statnamic tests<br />

worldwide has exceeded 1000, with testing now occurring<br />

at a frequency of more than one each day.<br />

The largest volume of testing to date has occurred in<br />

Malaysia, with the number of contract tests exceeding<br />

300. Similar numbers of contract tests have now<br />

been performed in the United States. The UK and<br />

Japan are close behind in their numbers of tests.<br />

An important contribution to the development of<br />

Statnamic was supplied by the Japanese Geotechnical<br />

Society, which established the research group of<br />

Rapid Pile Load Test Methods in 1993. Professor<br />

Osamu Kusakabe of Tokyo Institute of Technology<br />

chaired the group. A strong promoter and initiator of<br />

Statnamic in Japan was Makoto Tsuzuki of Fugro<br />

Japan. The research group included 30 private institutes<br />

and companies as members. The activities of<br />

the Research Group aimed at cataloging the existing<br />

knowledge about rapid load tests, examining the basic<br />

characteristics and the applicability of the test,<br />

and producing scientific interpretations of the Statnamic<br />

test results.<br />

The University of South Florida (1998) conducted<br />

over 150 Statnamic tests in conjunction with<br />

privately and federally funded test programs. The<br />

tests programs have included: (1) axial load tests on<br />

piles and shafts in sands, clays, or rock-sockets, (2)<br />

lateral load tests on pile groups and shafts, and (3)<br />

plate load tests on sands and full-scale spread footings<br />

on sands and vibro-compacted soils (stone columns).<br />

The application of Statnamic produces excellent<br />

results in stiff and/or granular soils, although loading<br />

rate effects have to be taken into account. The influence<br />

of soil viscosity alongside buildup of pore water<br />

pressure in fine grained soils requires further development<br />

of analysis tools and experience.<br />

(E.L.Hajuk et. al. 1998).<br />

The soil viscosity shows up in two different<br />

ways:<br />

- Creeping, this means continuing settlements<br />

under constant pile load<br />

- Velocity dependent soil behavior<br />

The velocity dependent soil behavior can be split<br />

up in soil damping phenomena and strain rate dependency.<br />

Soil damping phenomena can be derived<br />

straightforward from a Statnamic test. Strain rate<br />

dependency for fine-grained soils is still subject to<br />

study, for example by the University of Sheffield<br />

UK (A.F.L. Hyde. Et all, 1998). Well-documented<br />

data from pile load test projects is becoming available<br />

to support the insight in strain rate effects<br />

(Holyman, et al., 2000).<br />

12 CONCLUSIONS<br />

The success of Statnamic stems for a significant<br />

part from the concepts and ideas generated by “artist-engineers”<br />

and “engineer-artists”.<br />

According to Brandl (2000): an excellent engineer<br />

requires not only a firm theoretical knowledge<br />

but also comprehensive experience as well as engineering<br />

feeling and intuition in equal parts. The author<br />

would like to add: the ability to be creative and<br />

think in unconventional ways.<br />

The success of Statnamic can be further explained<br />

by the high degree of international cooperation and<br />

research, which has brought the technology to the<br />

forefront.<br />

The Statnamic community originated from the<br />

stress wave community and the author is sure that<br />

they will remain in close contact. Both have a common<br />

interest in the research of dynamic phenomena<br />

of soils and the development of tools for the load<br />

testing of piles. The incorporation of the ideas of<br />

“artist-engineers” and “engineer artists” will guarantee<br />

more marvels in the development of pile testing<br />

applications and other fields of engineering.<br />

13 REFERENCE:<br />

<strong>Bermingham</strong>, P., Janes, M., ”An innovative approach<br />

to load testing of high capacity piles”, Proceedings<br />

of the International Conference on Piling<br />

and Deep Foundations, London, 1989<br />

.<br />

Middendorp, P. <strong>Bermingham</strong>, B Kuiper, Statnamic<br />

load testing of foundation piles. 4th International<br />

Conference on Stress Waves, The Hague, Balkema,<br />

1992


Sixth International Conference on the Application of Stress-Wave Theory To Piles 11<br />

Orlando, Sao Paulo, 2000.<br />

www.profound.nl<br />

Galluzi, P., Mechanical Marvels, Invention in the<br />

age of Leonardo, ISBN 88-09-20959-1, Instituto e<br />

Museo di Storia della Scienza, Florence, 1996.<br />

Baudson, M., Panamarenko, Paris 1996<br />

Fellenius, B., Welcome from the Chairman, First International<br />

Statnamic Seminar, Vancouver, 1995<br />

Middendorp, P., Daniels, B., The Influence of Stress<br />

Wave Phenomena during Statnamic Load Testing,<br />

5th International Conference on the Application of<br />

Stress-Wave Theory To Piles Orlando, Florida,<br />

1996<br />

<strong>Bermingham</strong>, P.D., Statnamic the first ten years,<br />

Proceedings of the 2 nd International Statnamic<br />

Seminar, Tokyo, 1998<br />

Hajduk, E.L., Paikowsky, S.G., Mullins, G., Lewis<br />

C., Ealy, C.D., Hourani. N.M., The behavior of piles<br />

in clay during Statnamic and different static load test<br />

procedures. Proceedings of the 2 nd International<br />

Statnamic Seminar, Tokyo, 1998<br />

Mullins, G., Garbin, E.J., Jr., Statnamic testing:<br />

University of South Florida Research, Proceedings<br />

of the 2 nd International Statnamic Seminar, Tokyo,<br />

1998<br />

Brandl, H., Civil and Geotechnical engineering in<br />

society – Ethical aspects and future prospects, Proceedings<br />

of the First International Conference on<br />

Geotechnical Engineering Education and Training,<br />

Sinaia, Romania, 2000<br />

Brown, D.A., Statnamic lateral load response of two<br />

deep foundations, Proceedings of the 2 nd International<br />

Statnamic Seminar, Tokyo, 1998<br />

Hyde A.F.L., Anderson W.E., Robinson S.A., Rate<br />

Effects in clay soil and their relevance to Statnamic<br />

pile testing, Proceedings of the 2 nd International<br />

Statnamic Seminar, Tokyo, 1998<br />

Justason, M. D.; Janes, M. C.; Middendorp, P.; Mullins,<br />

A. G. Statnamic load testing using water as reaction<br />

mass, The 6th International Conference on the<br />

application of stress wave theory to piles, Sao Paulo,<br />

Brazil 2000.<br />

Holeyman, A., Maertens, J., Huybrechts, N., Legrand,<br />

C., Preparation of an international pile dynamic<br />

prediction event. The 6th International Conference<br />

on the application of stress wave theory to<br />

piles, Sao Paulo, Brazil 2000


Sixth International Conference on the Application of Stress-Wave Theory To Piles 12<br />

Orlando, Sao Paulo, 2000.<br />

www.profound.nl<br />

14 APPENDIX<br />

F stn<br />

<br />

F stn<br />

<br />

The Unloading Point Method (UPM)<br />

Step I) Determination of static resistance from<br />

unloading point<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

<br />

M<br />

<br />

F soil<br />

<br />

<br />

F a<br />

Assumption:<br />

The long duration Statnamic load F stn allows modelling of the pile as a<br />

concentrated mass (M) and springs<br />

F stn = Statnamic force (measured and known)<br />

u = displacement (measured and known)<br />

v = du\dt = velocity<br />

(known)<br />

a = d 2 u/dt 2 = acceleration (known)<br />

F soil = F u + F v<br />

F u = static resistance (unknown)<br />

F v = C.v = damping force<br />

(unknown)<br />

C = damping factor<br />

(unknown)<br />

Load F stn<br />

STATNAMIC SIGNALS<br />

F a = M.a<br />

(known)<br />

Equilibrium:<br />

F unl<br />

F stn = F soil + F a<br />

Displacement u<br />

Time<br />

F stn = F u + F v + F a<br />

F u = F stn - C v - M.a<br />

At maximum displacement (Unloading Point)<br />

v = 0 → u = maximum, t = t umax<br />

F unl = F stn(t umax) , a unl = a(t umax)<br />

u unl<br />

Velocity<br />

v<br />

Time<br />

F u(t umax) = F unl - M.a unl<br />

(known)<br />

Static resistance F u is known at u unl<br />

v = 0, t = t umax<br />

F u(t umax) , u unl is a static point<br />

Acceleration a<br />

Time<br />

Step II) Construction of static load-displacement<br />

Assumption:<br />

diagram<br />

The soil is yielding over range F stn(max) to F unl<br />

So F u = F unl<br />

a unl<br />

Time<br />

Over this range the following equation is valid<br />

F v = F stn - F unl - F a<br />

Load<br />

F stn<br />

with F v = C.v<br />

C = (F stn - F unl - F a) / v<br />

Calculate mean damping factor C mean for above range.<br />

F stn<br />

Now static resistance Fu can be calculated at all points<br />

F u<br />

F stn(max)<br />

F u = F stn - C mean .v - F a<br />

Draw static load-displacement diagram with F u and u<br />

F unl, u unl<br />

F a<br />

Displacement u<br />

Load displacement diagrams

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