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A contact algorithm for shell problems via Delaunay-based meshing of the contact domain

机译:通过基于Delaunay的接触域网格划分解决壳问题的接触算法

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摘要

The simulation of the contact within shells, with all of its different facets, represents still an open challenge in Computational Mechanics. Despite the effort spent in the development of techniques for the simulation of general contact problems, an all-seasons algorithm applicable to complex shell contact problems is yet to be developed. This work focuses on the solution of the contact between thin shells by using a technique derived from the particle finite element method together with a rotation-free shell triangle. The key concept is to define a discretization of the contact domain (CD) by constructing a finite element mesh of four-noded tetrahedra that describes the potential contact volume. The problem is completed by using an assumed-strain approach to define an elastic contact strain over the CD.
机译:壳内接触的模拟及其所有不同的方面仍然是计算力学中的一个开放挑战。尽管在开发模拟一般接触问题的技术方面付出了努力,但尚未开发出适用于复杂壳接触问题的全季节算法。本文重点研究通过粒子有限元方法衍生的技术与无旋转壳三角形一起解决薄壳之间的接触问题。关键概念是通过构建描述潜在接触体积的四节点四面体的有限元网格来定义接触域 (CD) 的离散化。通过使用假定应变方法来定义 CD 上的弹性接触应变,可以完成该问题。

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