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Construction of weighted dual graphs of NURBS-based isogeometric meshes

机译:基于NURBS的等几何网格的加权对偶图的构造

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Isogeometric analysis has been recently introduced as a viable alternative to the standard, polynomial-based finite element analysis. Similarly to the finite element method, isogeometric solution of complex engineering problems may lead to computationally very demanding analysis, demands of which can be alleviated by performing it in a parallel computing environment. While the actual parallelization of the isogeometric computational code resembles methodologically very much the parallelization of the finite element code, the construction of the appropriate domain decomposition of the isogeometric mesh is rather complicated compared to the partitioning of the finite element mesh. The aim of this paper is to introduce a new methodology for the construction of a weighted dual graph of a two-dimensional NURBS-based isogeometric mesh that can be decomposed by standard graph-based partitioning approaches.
机译:最近引入了等几何分析,作为标准的基于多项式的有限元分析的可行替代方法。与有限元方法相似,复杂工程问题的等几何求解可能会导致计算要求很高的分析,可以通过在并行计算环境中执行分析来减轻对分析的要求。等几何计算代码的实际并行化在方法上非常类似于有限元代码的并行化,但与有限元网格的划分相比,等几何网格的适当域分解的构造相当复杂。本文的目的是介绍一种用于构造基于NURBS的二维等几何网格的加权对偶图的新方法,该方法可以通过基于标准图的划分方法来分解。

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