Lectures on Mechanics of Random Media
Part of the International Centre for Mechanical Sciences book series (CISM, volume 430)
Composites made of n constituents, or phases, firmly bonded across interfaces, will be considered. Each phase conforms to a constitutive relation of the form
KeywordsVariational Principle Random Medium Momentum Density Displacement Boundary Condition Uniform Medium
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.
Unable to display preview. Download preview PDF.
- Keller, J. B. 1964. Stochastic equations and wave propagation in random media. Proc. Symposia in Applied Mathematics, Vol. XVI, Stochastic Processes in Mathematical Physics and Engineering,pp. 145–170. American Mathematical Society, Providence, RI.Google Scholar
- Kinra, V. K. 1984. Acoustical and optical branches of wave propagation in an epoxy matrix containing a random distribution of lead inclusions. Review of Progress in Quantitative Nondestructive Evaluation (D. O. Thompson and D. E. Chimenti, Eds.), pp. 983–992. Plenum, New York.Google Scholar
- Kinra, V. K. 1985. Dispersive wave propagation in random particulate composites. Recent Advances in Composites in the United States and Japan, ASTM STP 864 (J. R. Vinson and M. Taya, Eds.), pp. 309–325. ASTM, Philadelphia.Google Scholar
- Maxwell, J. C. 1904 A Treatise on Electricity and Magnetism ( Third edition ). Clarendon Press, Oxford.Google Scholar
- Willis, J. R. 1981a. Variational and related methods for the overall properties of composites. Advances in Applied Mechanics 21 (C. S. Yih, Ed.), pp. 1–78, Academic Press, New York.Google Scholar
- Willis, J. R. 1982. Elasticity theory of composites. Mechanics of Solids. The Rodney Hill 60th Anniversary Volume (H. G. Hopkins and M. J. Sewell, Eds.), pp. 653–686. Pergamon, Oxford.Google Scholar
© Springer-Verlag Wien 2001