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Simple Improvement of Momentum Interpolation Equation for Navier-Stoke Equation Solver on Unstructured Grid | Science Publications

机译:非结构网格上Navier-Stoke方程求解器的动量插值方程的简单改进科学出版物

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> Problem statement: Pressure and velocity decoupling have been source of problem in solving Navier-Stokes and continuity equation particularly in complex collocated grid. The problem of pressure velocity decoupling is usually reduced by using momentum interpolation to calculate mass flux at face of control volume. Equation of momentum interpolation was derived by assumption that the face of cell is equidistant from two neighbor cell centers and face of cell is collinear with two neighbor cell centers. This assumption is not valid in many unstructured grid and cause significant error. Approach: In this article a simple improvement of momentum interpolation for using in unstructured grid was proposed. The improvement was done by added a correction term to original equation. Results: The method was compared with original method in Kovasznay
机译: > 问题陈述:压力和速度解耦成为解决Navier-Stokes和连续性方程式问题的根源,尤其是在复杂的并置网格中。通常通过使用动量插值来计算控制体积面上的质量通量来减少压力速度解耦的问题。动量插值方程的推导是假设单元格的面与两个相邻单元格中心等距,并且单元格的面与两个相邻单元格中心共线。该假设在许多非结构化网格中无效,并且会导致重大错误。 方法:本文提出了一种简单的动量插值方法,用于非结构化网格中。通过向原始方程式添加一个校正项来完成改进。 结果:在Kovasznay中将该方法与原始方法进行了比较

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