多晶热弹性均匀化的边界元法

N. Fonzi
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引用次数: 0

摘要

摘要提出了多晶材料热弹性均匀化的计算框架。该配方是在晶体水平上开发的,它是基于微形貌的显式Voronoi表示。晶体热弹性方程以积分形式表示,并采用边界元法进行数值处理。由热弹性耦合的固有物理引起的体积积分的存在,通过对偶互易方法(DRM)来解决,该方法只允许根据边界积分重新铸造公式。将该方法应用于两种广泛应用的陶瓷材料的均质热弹性常数的估计。该方法可应用于多晶结构构件的多尺度分析。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A boundary element method for thermo-elastic homogenization of polycrystals
Abstract. A computational framework for thermo-elastic homogenization of polycrystalline materials is proposed. The formulation is developed at the crystal level and it is based on the explicit Voronoi representation of the micro-morphology. The crystal thermo-elastic equations are formulated in an integral form and numerically treated through the boundary element method. The presence of volume integrals, induced by the inherent physics of the thermo-elastic coupling, is addressed through a Dual Reciprocity Method (DRM), which allows recasting the formulation in terms of boundary integrals only. The developed methodology is applied for estimating the homogenized thermo-elastic constants of two widely employed ceramic materials. The method may find applications in multiscale analysis of polycrystalline structural component.
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