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A reconstruction-based cell-centered high-order finite volume method for incompressible viscous flow simulation on unstructured meshes

机译:基于重建的细胞中心高阶有限体积法,用于非结构化网眼的不可压缩粘性流动模拟

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A new high-order ( 2nd order) cell-centered finite volume method is presented for incompressible flow simulation on unstructured meshes. Artificial compressibility is employed to couple the continuity and momentum equations in a manner that allows them to be solved simultaneously. A new numerical stencil, a so-called wrapping stencil, is utilized for linear and quadratic solution reconstruction in order to achieve more accurate and robust solution reconstruction not only for the interior cells, but also for the cells on the boundary, where fewer neighboring cells typically exist. The effectiveness of the current algorithm is demonstrated by various test cases, including an analytical solution reconstruction test, Kovasznay flow simulations with various Reynolds numbers, a driven cavity flow, and flow past a square cylinder. Based on the comparison with the standard low order scheme, the proposed second and third order schemes, based on linear and quadratic solution reconstruction, show superior accuracy, which sheds light on the method's applicability in solving more challenging incompressible flow problems. (C) 2018 Elsevier Ltd. All rights reserved.
机译:在非结构化网格上提出了一种新的高阶(&第二阶)以细胞为中心的有限体积法。人工压缩性用于以允许它们同时解决的方式耦合连续性和动量方程。一种新的数值模版,即所谓的包装模板,用于线性和二次解决方案重建,以实现更准确和坚固的解决方案重建,而不仅适用于内部细胞,而且还用于边界上的电池,其中较少的相邻单元通常存在。目前算法的有效性由各种测试用例证明,包括分析解决方案重建测试,具有各种雷诺数的Kovasznay流量模拟,从动腔流量,流过方形气缸。基于与标准低阶方案的比较,基于线性和二次解决方案重建的提出的二阶和三阶方案,表现出卓越的精度,阐明了该方法在解决更具挑战的不可压缩流动问题方面的应用。 (c)2018年elestvier有限公司保留所有权利。

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