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Finite element analysis in situ

机译:现场有限元分析

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We describe a significant extension of the finite element method (FEM) that allows finite element analysis (FEA) to be performed in situ, on a native geometric representation of a solid domain. The proposed method, called Scan&Solve, is a particular implementation of the solution structure method (SSM) that builds on the classical ideas of Kantorovich and Rvachev. It can be applied to any geometric model and used within any geometric modeling system that supports two fundamental queries: point membership testing and distance to boundary computation. The advantages of this approach include unmatched flexibility in handling geometric errors, small features, complex boundary conditions, and interfaces, while maintaining most of the benefits of classical FEA. This paper describes the technical background behind the proposed method, compares it to classical FEA formulation, details its implementation, and demonstrates its advantages.
机译:我们描述了有限元方法(FEM)的显着扩展,该方法允许对实体域的原始几何表示形式进行有限元分析(FEA)。所提出的称为Scan&Solve的方法是解决方案结构方法(SSM)的特定实现,该结构基于Kantorovich和Rvachev的经典思想。它可以应用于任何几何模型,并且可以在支持两个基本查询的任何几何建模系统中使用:点隶属度测试和到边界计算的距离。这种方法的优点包括在处理几何误差,小特征,复杂的边界条件和界面方面具有无与伦比的灵活性,同时又保留了经典FEA的大部分优点。本文介绍了该方法背后的技术背景,将其与经典的有限元分析方法进行了比较,详细介绍了其实现方法并展示了其优势。

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