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Quadrature-Free Non-Oscillation Finite Volume Scheme for Solving Navier-Stokes Equations on Unstructured grids

机译:用于求解非结构化网格上的Navier-Stokes方程的正交非振荡有限卷方案

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This paper presents a family of high order finite volume schemes for solving Navier-Stokes equations on unstructured grids. The k-exact reconstruction is performed on every control volume as the primary reconstruction. On a cell of interest, besides the primary reconstruction, additional candidate reconstruction polynomials are provided by means of very simple and efficient "secondary" reconstructions. The weighted average procedure of the WENO scheme is then applied to the primary and secondary reconstructions to ensure the shock capturing capability of the scheme. A quadrature-free way is proposed to perform WENO schemes for saving computation. Several test cases are presented to validate the accuracy and non-oscillation property of the proposed schemes.
机译:本文介绍了一个高阶有限音量方案,用于在非结构化网格上求解Navier-Stokes方程。 K-精确的重建是对每个控制卷进行的作为主要重建。在感兴趣的细胞上,除了主要的重建之外,还通过非常简单和有效的“二次”重建提供了额外的候选重建多项式。然后将WENO方案的加权平均程序应用于主重建和次级重建,以确保该方案的冲击捕获能力。提出了一种正交的方式来执行用于节省计算的Weno方案。提出了几种测试用例以验证所提出的方案的准确性和非振荡性质。

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