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Boundary integral equation formulation for generalized thermoelastic diffusion - Analytical aspects

机译:广义热弹性扩散的边界积分方程公式-分析方面

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摘要

The present work deals with the formulation of the boundary integral equations for the solution of equations under linear theory of generalized thermoelastic diffusion in a three-dimensional Euclidean space. A mixed initial-boundary value problem is considered in the present context and the fundamental solutions of the corresponding coupled differential equations are obtained in the Laplace transform domain by employing the treatment of scalar and vector potential theory. A reciprocal relation of Betti type is established. Then we formulate the boundary integral equations for generalized thermoelastic diffusion on the basis of these fundamental solutions and the reciprocal relation.
机译:本文研究了在三维欧氏空间中广义热弹性扩散线性理论下方程解的边界积分方程的表示。在本文中考虑了混合的初-边值问题,并通过处理标量和矢量势理论在拉普拉斯变换域中获得了相应耦合微分方程的基本解。建立了Betti类型的对等关系。然后,在这些基本解和相互关系的基础上,建立了广义热弹性扩散的边界积分方程。

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