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Displacement and temperature discontinuity boundary integral equation and boundary element method for analysis of cracks in three-dimensional isotropic thermoelastic media

机译:三维各向同性热弹性介质中裂纹的位移和温度不连续性边界积分方程和边界元方法

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摘要

The displacement and temperature discontinuity boundary integral equation and boundary element method are developed for the analysis of cracks in three-dimensional isotropic thermoelastic media. The fundamental solutions for unit point displacement and temperature discontinuities are derived, and the displacement and temperature discontinuity boundary integral equations are obtained for an arbitrarily shaped planar crack. The displacement and temperature discontinuity boundary integral equation method is developed to analyze singularities of near-crack border fields, and the stress and heat flux intensity factors are derived in terms of displacement and temperature discontinuities across crack faces. The fundamental solutions for a constant triangular element are obtained by integrating the fundamental solutions for unit point displacement and temperature discontinuities. On the basis of these solutions, the displacement and temperature discontinuity boundary element method is proposed. As an application, elliptical cracks are analyzed to validate the developed method. (C) 2015 Elsevier Ltd. All rights reserved.
机译:建立了位移和温度不连续性的边界积分方程和边界元方法,用于分析三维各向同性热弹性介质中的裂纹。推导了单位点位移和温度不连续性的基本解,得到了任意形状的平面裂纹的位移和温度不连续性的边界积分方程。提出了位移和温度不连续性边界积分方程方法来分析近裂纹边界场的奇异性,并根据裂纹面的位移和温度不连续性推导了应力和热通量强度因子。通过积分单位点位移和温度不连续性的基本解,可以获得恒定三角形单元的基本解。在这些解决方案的基础上,提出了位移和温度不连续性边界元方法。作为一种应用,分析椭圆形裂纹以验证所开发的方法。 (C)2015 Elsevier Ltd.保留所有权利。

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