有限元法在高温高压实验中的应用

A. Yoneda
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引用次数: 0

摘要

我从2007年开始将有限元方法(FEM)应用于高温高压实验。有限元法是一种数值求解偏微分方程中描述的现象的工具。有限元法将物体划分为网格(有限单元),使我们能够轻松地处理复杂的几何形状。我一直在使用COMSOL商业软件进行有限元分析,并被邀请在2019年的COMSOL会议上发表演讲。在会议上,我介绍了我所进行的有限元应用。借着这个机会,我在这份文件中总结了这次演讲的内容。[有限元法、有限元法、脉冲切线法、半导体金刚石、掺硼金刚石加热器、复合弹性、GHz、DAC]
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Applications of Finite Element Method (FEM) in High-Temperature High-Pressure Experiments
I have been applying the Finite Element Method (FEM) to high-temperature and high-pressure experiments since 2007. FEM is a tool for numerically solving phenomena described in partial differential equations. FEM divides an object into meshes (finite elements), which enables us to handle complex geometry easily. I have been conducting FEM by using COMSOL commercial software, and was invited to give a talk at the COMSOL conference in 2019. At the conference, I presented the FEM applications which I have conducted. Based on the opportunity, I summarize the contents of the presentation in this document. [Finite Element Method, FEM, pulse tangent method, semiconductor diamond, boron doped diamond heater, composite elasticity, GHz, DAC]
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