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A modified Finite Element formulation for the imposition of the slip boundary condition over embedded volumeless geometries

机译:用于在嵌入的无体积几何上施加滑移边界条件的改进有限元公式

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This work describes a novel formulation for the simulation of Navier-Stokes problems including embedded objects. The new proposal is based on the use of a modified finite element space, which replaces the standard one within the elements intersected by the immersed geometry. The modified space is able to exactly reproduce the jumps happening at the embedded boundary while preserving the conformity across the faces intersected by the embedded object. The paper focuses particularly on the imposition of a slip boundary condition on the surface of the embedded geometry, proposing a new technique for the application of such constraint. The new proposal is carefully benchmarked using the results of a body fitted technique and of an alternative embedded approach. Potential applications of interest are also presented. (C) 2019 Elsevier B.V. All rights reserved.
机译:这项工作描述了一种用于模拟包括嵌入对象在内的Navier-Stokes问题的新颖公式。这项新提议是基于对修改后的有限元空间的使用,它取代了由浸入几何形状相交的元素中的标准空间。修改后的空间能够准确地再现在嵌入边界处发生的跳跃,同时保留与嵌入对象相交的面的一致性。本文特别关注在嵌入几何体的表面上施加滑移边界条件,为这种约束的应用提出了一种新技术。这项新提案是使用人体拟合技术和替代嵌入式方法的结果进行仔细基准测试的。还介绍了感兴趣的潜在应用。 (C)2019 Elsevier B.V.保留所有权利。

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