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Comparison of Data Transfer Methods between Meshes in the Frame of the Arbitrary Lagrangian Eulerien Formalism

机译:拉格朗日式欧拉形式主义框架中网格之间数据传输方法的比较

摘要

In nonlinear solid Mechanics, the Arbitrary Lagrangian Eulerian (ALE) formalism is a common way to avoid mesh distortion when very large deformations occur in the modelled process. Usually, the ALE resolution procedure is based on an “operator split”, the second part of which is a Data Transfer between two meshes sharing the same topology (same number of nodes and same number of element neighbours for each of them). Thanks to this interesting property, classical ALE transfer algorithms can bemuchmore optimised in terms of CPU time than the ones that are used in the frame of a complete remeshing. However, the resulting CPU-efficient transfer schemes suffer from two main drawbacks. The first one is a spurious crosswind diffusion coming from the corner fluxes that have been neglected. The second issue is the number of explicit transfer steps which may become very large when the element size decreases. In this paper, these classical ALE Data Transfer methods are compared to more general algorithms which do not make any assumption on the topology of both meshes.
机译:在非线性固体力学中,当在建模过程中发生非常大的变形时,任意拉格朗日欧拉(ALE)形式主义是避免网格变形的一种常用方法。通常,ALE解析过程基于“运算符拆分”,其第二部分是两个共享相同拓扑结构(每个网格具有相同数量的节点和相同数量的元素邻居)的网格之间的数据传输。由于具有这一有趣的特性,与在完全重新网格化的框架中使用的算法相比,传统的ALE传输算法可以在CPU时间方面进行更多优化。但是,由此产生的CPU效率高的传输方案有两个主要缺点。第一个是来自被忽略的拐角通量的虚假侧风扩散。第二个问题是显式传输步骤的数量,当元素大小减小时,该步骤可能会变得非常大。在本文中,将这些经典的ALE数据传输方法与更通用的算法进行了比较,后者并未对两个网格的拓扑结构做出任何假设。

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