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Polygonal type variable-node elements by means of the smoothed finite element method for analysis of two-dimensional fluid-solid interaction problems in viscous incompressible flows

机译:用光滑有限元法分析多边形不可变流动中二维流固耦合问题的多边形变量节点

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A cell-based smoothed finite element method is proposed to make a polygonal type variable-node element for analyzing two-dimensional FSI problems. The gradient smoothing technique for the velocity field provides a proper softening effect, which relieves the stiff behavior of the conventional FEM. In addition, by using polygonal elements, a seamless connection is achieved between non-matching meshes satisfying the interface conditions of continuity and compatibility. In order to prevent mesh distortion along the fluid-solid interface, a sliding polygonal mesh was developed using the cell-based smoothed finite element method. Some numerical examples were presented to assess the performance and the effectiveness of the present method. The smoothed finite element methods yielded better accuracy compared with the conventional FEM, and the sliding polygonal mesh method successfully treated mesh distortion. (C) 2017 Elsevier Ltd. All rights reserved.
机译:提出了一种基于单元的平滑有限元方法,以制作用于分析二维FSI问题的多边形可变节点单元。速度场的梯度平滑技术可提供适当的软化效果,从而减轻了传统FEM的刚性行为。此外,通过使用多边形元素,可以在满足连续性和兼容性的界面条件的不匹配网格之间实现无缝连接。为了防止沿流体-固体界面的网格变形,使用基于单元的平滑有限元方法开发了滑动多边形网格。提出了一些数值示例,以评估本方法的性能和有效性。与传统的有限元法相比,光滑的有限元方法具有更高的精度,而滑动多边形网格方法成功地处理了网格变形。 (C)2017 Elsevier Ltd.保留所有权利。

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