Anisotropic Elastic Materials for which the Sextic Equation is a Cubic Equation in p2

DOI10.1177/108128659800300101zbMath1001.74543OpenAlexW1968287157MaRDI QIDQ4528159

Ting, T. C. T.

Publication date: 17 December 2002

Published in: Mathematics and Mechanics of Solids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1177/108128659800300101

Mathematics Subject Classification ID

Classical linear elasticity (74B05) Anisotropy in solid mechanics (74E10)

Cites Work

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• Effects of change of reference coordinates on the stress analyses of anisotropic elastic materials
• Barnett-Lothe tensors and their associated tensors for monoclinic materials with the symmetry plane at \(x_ 3=0\)
• The Galois unsolvability of the sextic equation of anisotropic elasticity
• New explicit expression of Barnett-Lothe tensors for anisotropic linear elastic materials
• ON THE IDENTIFICATION OF MATERIAL SYMMETRY FOR ANISOTROPIC ELASTIC MATERIALS
• Existence of an extraordinary degenerate matrix N for anisotropic elastic materials
• Dislocations and Cracks in Anisotropic Elasticity
• Steady State Problems in Anisotropic Elasticity
• Foundations of the Theory of Surface Waves in Anisotropic Elastic Materials
• The three-dimensional elastostatic Green's function for general anisotropic linear elastic solids

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