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2D boundary element analysis of defective thermoelectroelastic bimaterial with thermally imperfect but mechanically and electrically perfect interface

机译:有缺陷的热电弹性双材料的二维边界元分析

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This paper utilizes the Stroh formalism and the complex variable approach to derive the integral formulae and boundary integral equations of anisotropic thermoelectroelasticity for a bimaterial solid with Kapitza-type interface. Obtained integral formulae and boundary integral equations do not contain domain integrals, thus, the boundary element approach based on them does not require any additional procedures accounting for the stationary temperature field acting in the solid. AH kernels of the boundary integral equations are written explicitly in a closed form. Verification for limiting values of thermal resistance of the interface is provided. Obtained boundary integral equations are incorporated into the boundary element analysis procedure. Several problems are considered, which shows the influence of thermal resistance of the bimaterial interface on fields' intensity at the tips of electrically permeable and impermeable cracks.
机译:本文利用Stroh形式主义和复变量方法推导了具有Kapitza型界面的双材料固体的各向异性热电弹性积分公式和边界积分方程。所获得的积分公式和边界积分方程不包含域积分,因此,基于它们的边界元方法不需要考虑固体中固定温度场的任何附加程序。边界积分方程的AH内核以封闭形式显式编写。提供了接口热阻极限值的验证。将获得的边界积分方程纳入边界元素分析程序。考虑了几个问题,这些问题显示了双材料界面的热阻对电可渗透和不可渗透裂缝尖端处的场强的影响。

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