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Three-dimensional thermo-elastoplastic analysis by triple-reciprocity boundary element method

机译:三重互易边界元法进行三维热弹塑性分析

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摘要

In general, internal cells are required to solve thermo-elastoplastic problems using a conventional boundary element method (BEM). However, in this case, the merit of the BEM, which is ease of data preparation, is lost. The triple-reciprocity BEM can be used to solve two-dimensional thermo-elastoplasticity problems with a small plastic deformation without using internal cells. In this study, it is shown that three-dimensional thermo-elastoplastic problems with heat generation can be solved by the triple-reciprocity BEM without using internal cells. Initial strain and stress formulations are adopted and the initial strain or stress distribution is interpolated using boundary integral equations. A new computer program is developed and applied to solve several problems.
机译:通常,需要使用内部电池来使用常规边界元方法(BEM)解决热弹塑性问题。但是,在这种情况下,BEM的优点(即易于准备数据)丢失了。三重互易性边界元法可用于解决二维热弹塑性问题,而无需使用内部单元即可实现较小的塑性变形。在这项研究中,研究表明,利用三重​​互易边界元法可以解决产生热量的三维热弹塑性问题,而无需使用内部电池。采用初始应变和应力公式,并使用边界积分方程对初始应变或应力分布进行插值。开发了一种新的计算机程序并将其应用于解决若干问题。

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