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Extension of the scaled boundary finite element method to treat implicitly defined interfaces without enrichment

机译:扩展比例边界有限元方法以处理隐式定义的界面而不进行充实

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In this paper, the scaled boundary finite element method (SBFEM) is extended to solve the second order elliptic equation with discontinuous coefficients and to treat weak discontinuities. The salient feature of the proposed technique is that: (a) it requires only the boundary to be discretized and (b) does not require the interface to be discretized. The internal boundaries are represented implicitly by the level set method and the zero level sets are used to identify the different regions. In the regions containing the interface, edges along the boundary are assigned different material properties based on their location with respect to the zero level set. A detailed discussion is provided on the implementation aspects, followed by a few example problems in both two and three dimensions to show the robustness, accuracy and effectiveness of the proposed approach in modelling materials with interfaces. The proposed technique can easily be integrated to any existing finite element code. (C) 2019 Elsevier Ltd. All rights reserved.
机译:本文扩展了比例边界有限元方法(SBFEM),以求解具有不连续系数的二阶椭圆方程并处理弱不连续性。所提出的技术的显着特征是:(a)仅需要离散化边界,并且(b)不需要离散化界面。内部边界由级别集方法隐式表示,零级别集用于标识不同区域。在包含界面的区域中,沿边界的边界将根据其相对于零级集的位置分配不同的材料属性。提供了有关实现方面的详细讨论,随后是二维和三维的一些示例问题,以显示所提出的方法在使用界面建模材料中的鲁棒性,准确性和有效性。所提出的技术可以容易地集成到任何现有的有限元代码中。 (C)2019 Elsevier Ltd.保留所有权利。

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