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Volumetric coupling approaches for multiphysics simulations on non-matching meshes

机译:在不匹配的网格上进行多物理场模拟的体积耦合方法

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摘要

In finite element analysis of volume coupled multiphysics, different meshes for the involved physical fields are often highly desirable in terms of solution accuracy and computational costs. We present a general methodology for volumetric coupling of different meshes within a monolithic solution scheme. A straightforward collocation approach is compared to a mortar-based method for nodal information transfer. For the latter, dual shape functions based on the biorthogonality concept are used to build the projection matrices, thus further reducing the evaluation costs. We give a detailed explanation of the integration scheme and the construction of dual shape functions for general first-order and second-order Langrangian finite elements within the mortar method, as well as an analysis of the conservation properties of the projection operators. Moreover, possible incompatibilities due to different geometric approximations of curved boundaries are discussed. Numerical examples demonstrate the flexibility of the presented mortar approach for arbitrary finite element combinations in two and three dimensions and its applicability to different multiphysics coupling scenarios. Copyright (C) 2016 John Wiley & Sons, Ltd.
机译:在体积耦合多物理场的有限元分析中,就解决方案的准确性和计算成本而言,通常非常需要用于所涉及物理场的不同网格。我们为整体解决方案内的不同网格的体积耦合提供了一种通用方法。将直接配置方法与基于灰浆的节点信息传输方法进行了比较。对于后者,使用基于双正交性概念的双重形状函数来构建投影矩阵,从而进一步降低了评估成本。我们将在灰浆法中对一般的一阶和二阶Langrangian有限元的积分方案和对偶形状函数的构造进行详细说明,并分析投影算子的守恒性质。此外,讨论了由于弯曲边界的不同几何近似而可能出现的不兼容性。数值算例说明了所提出的砂浆方法在二维和三维中任意有限元组合的灵活性,以及​​其在不同的多物理场耦合情况下的适用性。版权所有(C)2016 John Wiley&Sons,Ltd.

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