Diagonalization of a three-dimensional system of equations in terms of displacements of the linear theory of elasticity of transversely isotropic media-Reference-Cited by-同舟云学术

Diagonalization of a three-dimensional system of equations in terms of displacements of the linear theory of elasticity of transversely isotropic media

Published:2013-11 Issue:6 Volume:54 Page:971-988
ISSN:0021-8944
Container-title:Journal of Applied Mechanics and Technical Physics
language:en
Short-container-title:J Appl Mech Tech Phy

Author:

Ostrosablin N. I.

Publisher

Pleiades Publishing Ltd

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics

Link

http://link.springer.com/content/pdf/10.1134/S0021894413060126.pdf

Reference28 articles.

1. F. I. Fedorov, The Theory of Elastic Waves in Crystals (Nauka, Moscow, 1965) [in Russian].

2. N. I. Ostrosablin, “Elasticity and State Eigenmoduli for Materials of Crystallographic Syngony,” in Dynamics of Continuous Media, No. 75 (Inst. of Hydrodynamics, Sib. Branch, USSR Acad. of Sci., Novosibirsk, 1985), pp. 113–125.

3. N. I. Ostrosablin, “On the Classification of Anisotropic Materials,” in Dynamics of Continuous Media, No. 71 (Inst. of Hydrodynamics, Sib. Branch, USSR Acad. of Sci., Novosibirsk, 1985), pp. 82–96.

4. N. I. Ostrosablin, “Invariants of Fourth-Rank Tensors of Elasticity Moduli,” Sib. Zh. Indust. Mat. 1(1), 155–163 (1998).

5. N. I. Ostrosablin, “Linear Invariant Irreducible Expansions of the Fourth-Rank Tensor of Elasticity moduli,” in Dynamics of Continuous Media, No. 120 (Inst. of Hydrodynamics, Sib. Branch, Russian Acad. of Sci., Novosibirsk, 2002), pp. 149–160.

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