Approximate Solution of a Three-Dimensional Problem of Elastic Diffusion in an Orthotropic Layer-Reference-Cited by-同舟云学术

Approximate Solution of a Three-Dimensional Problem of Elastic Diffusion in an Orthotropic Layer

Published:2014-10-22 Issue:2 Volume:203 Page:221-238
ISSN:1072-3374
Container-title:Journal of Mathematical Sciences
language:en
Short-container-title:J Math Sci

Author:

Zemskov A. V.,Tarlakovskii D. V.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics,Statistics and Probability

Link

http://link.springer.com/content/pdf/10.1007/s10958-014-2103-9.pdf

Reference19 articles.

1. B. S. Bokshtein, S. Z. Bokshtein, and A. A. Zhukhovitskii, Thermodynamics and Kinetics of Diffusion in Solids [in Russian], Metallurgiya, Moscow (1974).

2. V. A. Vestyak, A. V. Zemskov, and I. A. Fedorov, “Asymptotic separation of variables in the problem of thermoelasticity for the anisotropic layer with inhomogeneous boundary conditions,” Izv. Saratov. Univ. Nov. Ser., Ser. Mat. Mekh. Inf., 12, Issue 3, 50–56 (2012).

3. A. R. Hachkevych, A. V. Zemskov, and D. V. Tarlakovskii, “A linear model of coupled thermoelasticity with regard for diffusion for inhomogeneous anisotropic media,” Proc. of the XVII Internat. A.G. Gorshkov Symposium “Dynamic and technological problems of structural mechanics and continua” [in Russian], Tr-Print, Moscow (2011), Vol. 2, pp. 96–106.

4. V. A. Ditkin and A. P. Prudnikov, A Handbook on Operational Calculus [in Russian], Vysshaya Shkola, Moscow (1965).

5. V. S. Eremeev, Diffusion and Stresses [in Russian], Énergoatomizdat, Moscow (1984).

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