
Suppose stress-free, homogeneous but thermally anisotropic solid bodies (perhaps made of different materials) are joined together at a temperature \(\theta_ o\) along bounding surfaces which are pieces of planes. Under which conditions do the joints remain stress-free as the temperature changes? \textit{J. L. Ericksen} [J. Elasticity 13, 3-15 (1983)], addresses this problem in an important special case; here the author considers the question in general. The algebraic problems involved are delicate and the results are, almost of necessity, not exhaustive; however, a number of interesting classes of solutions are brought in evidence. The connections with questions of symmetry, stability and twinning are also discussed.
temperature changes, twinning, stability, Thermal effects in solid mechanics, homogeneous, Anisotropy in solid mechanics, stress-free joints, polycrystals, Composite and mixture properties, thermally anisotropic, Statistical mechanics of crystals, Thermodynamics in solid mechanics, symmetry
temperature changes, twinning, stability, Thermal effects in solid mechanics, homogeneous, Anisotropy in solid mechanics, stress-free joints, polycrystals, Composite and mixture properties, thermally anisotropic, Statistical mechanics of crystals, Thermodynamics in solid mechanics, symmetry
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