基于功能的异构对象离散化

E. Kartasheva, V. Adzhiev, A. Pasko, O. Fryazinov, V. Gasilov
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引用次数: 16

摘要

所提出的功能定义异构对象离散化方法面向与数值模拟程序相关的应用,例如,有限元分析(FEA)。这样的应用对生成的表面和体积网格在其拓扑和度量特征、几何近似的准确性以及与初始属性的一致性方面施加了特定的约束。初始对象的函数表示被转换成由简单复合体描述的结果元胞表示。详细讨论了离散化算法从初始曲面多边形化到最终四面体网格生成的各个阶段及其对特殊有限元分析需求的适应性。初始对象属性在所有步骤中都用于控制结果对象的几何和拓扑,以及计算结果元胞表示的新属性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Discretization of functionally based heterogeneous objects
The presented approach to discretization of functionally defined heterogeneous objects is oriented towards applications associated with numerical simulation procedures, for example, finite element analysis (FEA). Such applications impose specific constraints upon the resulting surface and volume meshes in terms of their topology and metric characteristics, exactness of the geometry approximation, and conformity with initial attributes. The function representation of the initial object is converted into the resulting cellular representation described by a simplicial complex. We consider in detail all phases of the discretization algorithm from initial surface polygonization to final tetrahedral mesh generation and its adaptation to special FEA needs. The initial object attributes are used at all steps both for controlling geometry and topology of the resulting object and for calculating new attributes for the resulting cellular representation.
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