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The Frictional Resistance to Sliding of a SiC Fiber in a Brittle Matix

Published online by Cambridge University Press:  22 February 2011

T. P. Weihs ,
C. M. Dick  and
W. D. Nix
T. P. Weihs
Affiliation:
Dept. of Materials Science and Engineering, Stanford University, Stanford, Ca 94305
C. M. Dick
Affiliation:
Dept. of Materials Science and Engineering, Stanford University, Stanford, Ca 94305
W. D. Nix
Affiliation:
Dept. of Materials Science and Engineering, Stanford University, Stanford, Ca 94305
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Abstract

The frictional resistance to sliding of a SiC fiber in a brittle, ceramic matrix has been measured with two different experimental techniques. Both techniques utilize a load-controlled indentation instrument. In the first technique, the ends of individual fibers are displaced down into the matrix. The frictional resistance to sliding, τ, was calculated using the elastic model of Marshall and Oliver and the load-displacement data. Alternatively, fibers have been displaced along their complete lengths through thin sections of the matrix. The critical force for complete slip and the sample geometry determined τ for a given fiber. For this technique slip over the complete length of a fiber was verified by the protrusion of that fiber from the bottom of the sample. By inverting the sample and loading the protruding fiber, the frictional resistance to reverse sliding was also measured. The results obtained from the two complementary techniques are in general agreement.

Type
Research Article
Information
MRS Online Proceedings Library (OPL) , Volume 120: Symposium G – High-Temperature/High-Performance Composites , 1988 , 247
Copyright
Copyright © Materials Research Society 1988

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References

1) Phillips, D. C., J. Mat. Sci., 9, 1847, (1974).Google Scholar
2) Prewo, K. M. and Brennan, J. J., J. Mat. Sci., 15, 463, (1980).Google Scholar
3) Marshall, D. B. and Evans, A. G., J. Am. Cer. Soc., 68, 225, (1985).Google Scholar
4) Marshall, D. B. and Oliver, W. C., J. Am. Cer. Soc., 70, 542, (1987).Google Scholar
5) Weihs, T.P. and Nix, W.D., Scripta Met., 22, 271, (1988).Google Scholar
6) Doemer, M. F. and Nix, W. D., J. Mat. Res., 1, 601, (1986).Google Scholar
7) Oliver, W. C., Hutchings, R., and Pethica, J. B., “Measurements of Hardness at Indentation Depths as Low as 20 Nanometers,” in Microindentation Techniques in Materials Science and Engineering, Ed. Blau, P. J. and Lawn, B. R. (ASTM, STP 889, 1985).Google Scholar
8) Timoshenko, S.P. and Goodier, J.H., Theory of Elasticity, (McGraw-Hill, San Francisco, 1970), pp. 385–8.Google Scholar
9) Ugural, A.C., Stresses in Plates and Shells. (McGraw-Hill, San Francisco, 1981), pp. 37–8.Google Scholar
10) Blank, L., Statistical Procedures for Engineering. Management, and Science, (McGraw-Hill, San Francisco, 1980), pp. 428–35.Google Scholar
11) Sachs, L., Applied Statistics - A Handbook of Techniques, (Springer-Verlag, N.Y., 1984), pp. 107–8.Google Scholar