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Numerical Study of Meshless Radial Basis Functions in the Lid Driven Cavity Problem

机译:盖腔内有网状径向基函数的数值研究

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The lid driven cavity problem has been studied numerically. The present work is focused on reviewing the fluid flow patterns for the lid driven cavity problem. The left, right and bottom walls are maintained at no slip boundary condition and the top wall is moved in the right direction with uniform velocity (u= 1.0). The governing equations are processed by the mass and momentum equations and solved by using the radial basis function (RBF) method. The governing equations are expressed using a primitive variable formulation. The method was based on implicit Euler scheme for temporal discretization and RBF method for spatial discretization. The effects of the Reynolds number on the fluid flow in the square cavity are investigated. Stream functions and pressure contours are presented for various Reynolds numbers, such as 102, 4x102 and 103. Comparing the numerical results obtained using the present method with other numerical methods from the literatures shows very good agreement.
机译:盖子驱动的腔问题已经在数值上进行了研究。本作本作的重点是审查盖子驱动腔问题的流体流动模式。左侧,右壁和底壁保持在无滑动边界条件下,顶壁沿右方向移动,具有均匀的速度(U = 1.0)。通过质量和动量方程处理控制方程,并通过使用径向基函数(RBF)方法来解决。使用原始变量配方表示控制方程。该方法基于用于空间离散化的时间离散化和RBF方法的隐式欧拉方案。研究了雷诺数对方腔中的流体流动的影响。流函数和压力轮廓被呈现出各种雷诺数,例如102,4×102和103.比较使用本方法获得的数值结果与来自文献的其他数值方法表示非常好的协议。

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