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Analysis of the temperature field in anisotropic coating-structures by the boundary element method

机译:边界元法分析各向异性涂层结构中的温度场

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摘要

The distance r between the source point and the field point is very short when the boundary element method is used to calculate the boundary quantities in the coating domain, which is very thin with respect to the substrate. The nearly singular integrals will occur during the process of numerical calculation of the boundary integral equations when the distance r is approaching to zero. The calculation difficulty of nearly singular integrals has seriously hindered the application of the boundary element method to the analysis of the physical quantities in the coating-structures. Herein, the analytical formulations for the nearly singular integrals in potential boundary integral equations developed by the authors before are generalized to the multi-domain system. This multi-domain boundary element method, in which the nearly singular integrals have been cracked, is introduced to analyze the temperature field in anisotropic coating-structures. The numerical examples demonstrate that the present method can model the temperature field in the coating-structure with much thinner coating in contrast with the conventional boundary element method. For the cases there are no analytical solutions available, the solutions from the finite element method are given out as the referenced ones. The temperature fields obtained by the present method can approach to the finite element solutions perfectly when the coating is very thin. The present method is versatile for the temperature analysis of the isotropic, orthotropic and anisotropic coating-structures.
机译:当使用边界元方法来计算涂层区域中的边界量时,源点和场点之间的距离r非常短,该范围相对于基板非常薄。当距离r趋近于零时,在边界积分方程的数值计算过程中将出现近乎奇异的积分。几乎奇异积分的计算困难严重阻碍了边界元方法在涂层结构物理量分析中的应用。在这里,作者以前开发的势边界积分方程中几乎奇异积分的解析公式被推广到多域系统。引入了这种多域边界元方法,在该方法中已经破解了几乎奇异的积分,以分析各向异性涂层结构中的温度场。数值算例表明,与常规边界元方法相比,本方法可以对涂层薄得多的涂层结构中的温度场进行建模。对于没有解析解的情况,将有限元方法的解作为参考。当涂层非常薄时,通过本方法获得的温度场可以完美地接近有限元解。本方法可用于各向同性,正交各向异性和各向异性涂层结构的温度分析。

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