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Solution of 2D Navier-Stokes equation by coupled finite difference-dual reciprocity boundary element method

机译:有限差分-对等互易边界元法求解二维Navier-Stokes方程

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Computation of viscous fluid flow is an area of research where many authors have tried to present different numerical methods for solution of the Navier-Stokes equations. Each of these methods has its own advantages and weaknesses. In the meantime, many researchers have attempted to develop coupled numerical algorithms in order to save storage for computational purposes and to save computational time. In this paper, a new coupled method is presented for the first time by combining FDM and DRBEM for solving the stream function-vorticity formulation of the Navier-Stokes equations. The vorticity transport equation is analyzed using a finite difference technique while the stream function Poisson's equation is solved using a dual reciprocity boundary element method. Finally, the robustness and accuracy of the coupled FDM-DRBEM model is proved using the benchmark problem of the flow in a driven square cavity.
机译:粘性流体流动的计算是一个研究领域,许多作者试图提出不同的数值方法来求解Navier-Stokes方程。这些方法中的每一种都有其自身的优点和缺点。同时,许多研究人员已尝试开发耦合数值算法,以节省用于计算目的的存储并节省计算时间。本文首次结合FDM和DRBEM提出了一种新的耦合方法,用于求解Navier-Stokes方程的流函数涡度公式。使用有限差分技术分析涡旋输运方程,同时使用对等互易边界元方法求解流函数泊松方程。最后,利用驱动方腔中流动的基准问题证明了耦合FDM-DRBEM模型的鲁棒性和准确性。

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