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Projection methods for incompressible flow problems with WENO finite difference schemes

机译:WENO有限差分格式的不可压缩流动问题的投影方法

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Weighted essentially non-oscillatory (WENO) finite difference schemes have been recommended in a competitive study of discretizations for scalar evolutionary convection-diffusion equations [20]. This paper explores the applicability of these schemes for the simulation of incompressible flows. To this end, WENO schemes are used in several non-incremental and incremental projection methods for the incompressible Navier-Stokes equations. Velocity and pressure are discretized on the same grid. A pressure stabilization Petrov-Galerkin (PSPG) type of stabilization is introduced in the incremental schemes to account for the violation of the discrete inf-sup condition. Algorithmic aspects of the proposed schemes are discussed. The schemes are studied on several examples with different features. It is shown that the WENO finite difference idea can be transferred to the simulation of incompressible flows. Some shortcomings of the methods, which are due to the splitting in projection schemes, become also obvious. (C) 2015 Elsevier Inc. All rights reserved.
机译:在关于标量演化对流扩散方程的离散化竞争研究中,已建议使用加权的基本非振荡(WENO)有限差分方案[20]。本文探讨了这些方案在不可压缩流模拟中的适用性。为此,WENO方案用于不可压缩的Navier-Stokes方程的几种非增量和增量投影方法中。速度和压力在同一网格上离散。在增量方案中引入了压力稳定Petrov-Galerkin(PSPG)类型的稳定,以解决违反离散注入条件的情况。讨论了所提出方案的算法方面。在具有不同特征的几个示例上研究了该方案。结果表明,WENO有限差分思想可以转化为不可压缩流的模拟。由于投影方案的分裂,该方法的一些缺点也变得显而易见。 (C)2015 Elsevier Inc.保留所有权利。

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