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FIBEROPTIC SENSOR TECHNOLOGY HANDBOOK

FIBEROPTIC SENSOR TECHNOLOGY HANDBOOK

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2.2.3 Fiber Strength<br />

The operational and shelf-life of fiberoptic<br />

sensors will depend to a large extent on the mechanical<br />

strength of the glass fibers used in them. In a certain<br />

way, glass fiber is much atronger than steel.<br />

Short, pristine silica fibers, immediately after drawing,<br />

have elastic limits, and ultimate and breaking<br />

tensile strengths, greatly exceeding that of steel<br />

wires. Stress-strain curves for priatine silica fiber<br />

and steel wire are shown in Fig. 2.35. The elaatic<br />

1 I I 1 ! , ( ! , , ,<br />

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WIRE<br />

FIBER<br />

10–4 10–3 10–2 10–’ 10°<br />

STRAIN<br />

Fig. 2.35 Stresa versus strain curves for steel wire<br />

and pristine silica (Si02) fiber under ideal<br />

conditions.<br />

limit of steel typically uaed in wire is about 0.2 x<br />

10-9 Newtons/m2 at a atress of about 0.1 percent. Steel<br />

wires tend to break at strains of the order 0.5 percent<br />

and a stress of about 1.5x109 N/m2. On the other hand,<br />

unscratched fibers remain elastic to strains in excess<br />

of 10 percent, corresponding to stresses of about 5 x<br />

109 Newtona per square meter. However, unlike steel,<br />

which may be made malleable and capable of flow-healing<br />

small surface cracks, glass is brittle. Thus, very fine<br />

cracks in glass fibers tend to become stress concentration<br />

centers that propagate transversely across the fiber.<br />

They lead to exceasive strain and ultimately to<br />

complete rupture.<br />

A length of fiber is only as strong as its<br />

weakest section. Under constant tension a length of<br />

fiber will tend to break at its weakest point. The<br />

break will most likely occur where there is a scratch<br />

on the outer surface of the fiber. A long length of<br />

fiber ia more likely to have a weakest point that is<br />

weaker than the weakest point of a short length of<br />

fiber. Thus, fiber strength determination is a procesa<br />

of collecting statistics of failure. This is illustrated<br />

by the reaults of a seriea of tests performed on<br />

a group of test samples, each 60 cm long, cut from sections<br />

distributed uniformly along a 1 km length of fiber.<br />

Each sample was streased to rupture in a tension<br />

test machine. The percentages of the total number of<br />

specimens that failed below a given stress level are<br />

shown as a function of the breaking stress in Fig. 2.36.<br />

Fig.<br />

1 , I I , [<br />

0.5 0.8 10 2.0 3.0 4.0<br />

TENSILE STRENGTH (GN/m2)<br />

2.36 The percentage of optical fiber specimena<br />

that failed as a function of breaking tenaile<br />

strength.<br />

From the graph it may be seen that the first apecimen<br />

broke at approximately 0.5 x 109 N/m2, approximate 10<br />

percent of the specimens broke at 0.8 x 109 N/m J or<br />

leas another 10% broke at atresses between 0.8 and 1.0<br />

x 10 4N/m2, and so forth. A few of the s eclmens, however,<br />

withstood stresses of 4.0 x 109 N/m % before breaking.<br />

From a practical, application-oriented viewpoint,<br />

it is the weakest point in a length of fiber<br />

that determines ita overall strength. Thus, in specifying<br />

fibers for a given application, the maximum<br />

streas or strain to be encountered ahould be determined<br />

and the entire length of fiber to be employed should<br />

be pre-tested at some acceptable safety margin above<br />

this level. Such testing is usually done by reeling<br />

the fiber from one spool to another at a fixed rate,<br />

while maintaining the interreel section under the fixed<br />

specified stress (tension).<br />

There is evidence that preform preparation<br />

and treatment, as well aa the manner in which fibers<br />

are handled after they are drawn, contribute substantially<br />

to their overall atrength. Data on the breaking<br />

or tensile strength of a particular type of fiber drawn<br />

from identically produced preforms is shown in the bargraph<br />

in Fig. 2.37. In the upper portion of Fig. 2.37,<br />

the number of specimens versus breaking strength ia<br />

plotted for 40 specimens taken from a length of fiber<br />

drawn from an ordinarily prepared preform that was<br />

heated as usual in an RF induction furnace. As indicated,<br />

the breaking strengths ranged from approximately<br />

0.50 x 109 N/m2 to 5.5 N/m2 with a maximumof 12 specimena<br />

that broke at 3.0 x 10 4N/m2. Results are presented<br />

in the center aection of Fig. 2.37 on 46 specimens from<br />

a length of fiber drawn, using the RF induction furnace,<br />

from a preform that had been fire-polished prior<br />

to drawing in an effort to eliminate any fine cracks<br />

(microcracks) and other imperfections that might have<br />

existed in its outer surface. In this caae, the first<br />

specimen to break withstood stresses up to 1.8 x 109<br />

N/m2 and 36 of the specimens broke at a stress exceeding<br />

3.8 x 102 N/m2. In the third case, as ahown in the<br />

lower portion of Fig. 2.37, 42 specimens were tested<br />

from a fiber that waa drawn using an infrared laser to<br />

heat the preform, that also had been fire polished<br />

prior to drawing. All of the specimens withstood tensile<br />

atresses up to 4.0 x 109 N/m2 before breaking.<br />

However, instead of being distributed over a very wide<br />

range of breaking tensile strengths, the breaking points<br />

were all in the range from 4.0 to 5.25 x 109 N/m2.<br />

2-16

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