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首页> 外文期刊>International Journal for Numerical Methods in Engineering >Symmetric coupling of multi-zone curved Galerkin boundary elements with finite elements in elasticity
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Symmetric coupling of multi-zone curved Galerkin boundary elements with finite elements in elasticity

机译:多区域弯曲Galerkin边界元与弹性有限元的对称耦合

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The coupling of Finite Element Method (FEM) with a Boundary Element method (BEM) is a desirable result that exploits the advantages of each. This paper examines the efficient symmetric coupling of a Symmetric Galerkin Multi-zone Curved Boundary Element Analysis method with a Finite Element Method for 2-D elastic problems. Existing collocation based multi-zone boundary element methods are not symmetric. Thus, when they are coupled with FEM, it is very difficult to achieve symmetry, increasing the computational work to solve the problem. This paper uses a fully Symmetric curved Multi-zone Galerkin Boundary Element Approach that is coupled to an FEM in a completely symmetric fashion. The symmetry is achieved by symmetrically converting the boundary zones into equivalent 'macro finite elements', that are symmetric, so that symmetry in the coupling is retained. This computationally efficient and fast approach can be used to solve a wide range of problems, although only 2-D elastic problems are shown. Three elasticity problems, including one from the FEM-BEM literature that explore the efficacy of the approach are presented.
机译:有限元方法(FEM)与边界元方法(BEM)的结合是利用每种方法的优点的理想结果。本文研究了二维弹性问题的对称Galerkin多区域弯曲边界元分析方法与有限元方法的有效对称耦合。现有的基于搭配的多区域边界元方法是不对称的。因此,当它们与FEM耦合时,很难实现对称性,从而增加了解决该问题的计算量。本文使用完全对称的弯曲多区域Galerkin边界元方法,该方法以完全对称的方式耦合到FEM。通过将边界区域对称地转换为对称的等效“宏有限元”来实现对称,从而保持耦合的对称性。尽管仅显示了二维弹性问题,但该计算有效且快速的方法可用于解决各种问题。提出了三个弹性问题,其中一个来自FEM-BEM文献,其中探讨了该方法的有效性。

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