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Analysis of 2D anisotropic thermoelasticity involving constant volume heat source by directly transformed boundary integral equation

机译:恒体积热源的二维各向异性热弹性的直接变换边界积分方程分析

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摘要

For treating 2D anisotropic thermoelasticity without heat sources, a new volume-to-surface integral transformation has been reported, where no coordinate transformation is involved. In that approach, it is still inevitable to add an extra line integral in the boundary integral equation (BIE) to validate the transformation. Obviously, evaluation of the extra line integral shall require determination of all thermal data along the integration path inside domain. As a result, this process will partially destroy the nature of boundary solution when internal thermal data need to be first determined by the BIE for potential problems. In this paper, this new approach to directly transform the domain integral without coordinate transformation is followed to further treat the problem when uniform hear sources are presented inside domain. Another new treatment is the reformulation of all kernel functions, by which no more extra line integral is needed as in the previous work. A few benchmark examples are presented at last to illustrate the veracity of all formulations derived.
机译:为了在没有热源的情况下处理2D各向异性热弹性,已经报道了一种新的体积-表面积分转换,其中不涉及坐标转换。在这种方法中,仍然不可避免的是在边界积分方程(BIE)中添加额外的线积分以验证变换。显然,对额外线路积分的评估需要确定沿域内部积分路径的所有热数据。结果,当需要由BIE首先确定内部热数据来解决潜在问题时,此过程将部分破坏边界解的性质。在本文中,遵循这种直接转换域积分而不进行坐标变换的新方法,可以进一步解决当域内出现统一的听觉源时的问题。另一个新的处理方法是重新格式化所有内核函数,通过该方法,不再需要像以前的工作中那样额外的行积分。最后提供了一些基准示例,以说明所有衍生配方的准确性。

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