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Thermoelastic fracture mechanics with regularized hypersinguar boundary integral equations

机译:具有规则超奇异边界积分方程的热弹性断裂力学

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This paper is concerned with thermoelastic fracture re mechanics, in three-dimensional linear elasticity, using hyperisingular boundary integral equations (HBIEs). The HBIEs are regularized by employing modes of deformation (or "simple solutions"). In addition to rigid-body and linear displacement modes, which have been used before for isothermal linear elastic fracture mechanics (LEFM), a new mode is employed here. This new mode is a thermal one in which the body is elevated to a uniform temperature but fully constrained (i.e., zero prescribed displacements) on its boundinign surface. An existing isothermal LEFM computer code called BES is extend din this work to include thermoelastic terms. Some numerical results are presented from this new code.
机译:本文涉及三维弹性的热弹性断裂再力学,使用超凸边界积分方程(HBIE)。 HBIE通过采用变形模式(或“简单解决方案”)进行规范化。除了以前用于等温线性弹性断裂力学(LEFM)的刚体和线性位移模式外,此处还采用了一种新模式。这种新模式是一种热模式,在这种模式下,车体被升高到一个均匀的温度,但在其有约束力的表面上被完全约束(即零个规定的位移)。现有的等温LEFM计算机代码BES在此工作中得到扩展,以包括热弹性术语。此新代码提供了一些数值结果。

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