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Insight into the cell-based smoothed finite element method for convection-dominated flows

机译:对流主导流的基于单元的平滑有限元方法的深入了解

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This paper unveils an innate ability of the cell-based smoothed finite element method to settle convection-dominated flows. The gradient smoothing procedure for the Navier-Stokes equations is proved arbitrary within smoothing cells (SCs). As a result, previously proposed treatments are automatically compatible with this finding. For numerical integration using four SCs, the center of quadrilateral element is suggested as it is simplest and optimal at element level. Based on the cell-based definition, two smoothing schemes are also proposed to evaluate the fluid forces. The method is accordingly free of isoparametric mapping and accepts severely distorted elements. Competitive results are presented for popular benchmark problems. (C) 2018 Elsevier Ltd. All rights reserved.
机译:本文揭示了基于单元的平滑有限元方法解决对流主导流的先天能力。 Navier-Stokes方程的梯度平滑过程被证明在平滑单元(SC)中是任意的。结果,先前提出的治疗方法自动与此结果兼容。对于使用四个SC的数值积分,建议使用四边形元素的中心,因为它在元素级别最简单且最佳。基于基于单元的定义,还提出了两种平滑方案来评估流体力。因此,该方法没有等参映射,并且接受了严重失真的元素。提出了针对流行基准问题的竞争结果。 (C)2018 Elsevier Ltd.保留所有权利。

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