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FUNDAMENTAL EQUATIONS 1 The strain tensor
2 The stress tensor
3 The thermodynamics of deformation
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adiabatic arbitrary axes axis bending biharmonic biharmonic equation boundary conditions centre clamped coefficient components constant corresponding cross-section crystal crystallite curl curvature deflection denote derivatives Determine the deformation direction displacement vector dxdy edge elastic wave equations of equilibrium equations of motion expression external forces fluid force F forces acting forces applied formula free energy frequency function given gives grad div Hence hydrostatic compression integral internal stresses isotropic body Let us consider longitudinal waves medium modulus neutral surface non-zero perpendicular plane plate Problem quadratic quantities radius region of contact relation respect result rotation satisfies shear shell small compared Solution strain tensor stress tensor stretching Substituting suffixes symmetry temperature theory of elasticity thermal conduction thin transverse waves two-dimensional undeformed unit volume values velocity of propagation vibrations viscosity wave vector Xikim Young's modulus zero