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Numerical solution of unsteady Navier-Stokes equations oncurvilinear meshes

机译:曲线网格上非定常Navier-Stokes方程的数值解

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The objective of the present work is to extend our FDS-based third-order upwind compact schemes by Shah et al. (2009) [8] to numerical solutions of the unsteady incompressible Navier-Stokes equations in curvilinear coordinates, which will save much computing time and memory allocation by clustering grids in regions of high velocity gradients. The dual-time stepping approach is used for obtaining a divergence-free flow field at each physical time step. We have focused on addressing the crucial issue of implementing upwind compact schemes for the convective terms and a central compact scheme for the viscous terms on curvilinear structured grids. The method is evaluated in solving several two-dimensional unsteady benchmark flow problems.
机译:本工作的目的是扩展Shah等人的基于FDS的三阶迎风紧凑方案。 (2009)[8]求解曲线坐标中的非稳态不可压缩Navier-Stokes方程的数值解,通过在高速梯度区域中对网格进行聚类,将节省大量的计算时间和内存分配。双重时间步进方法用于在每个物理时间步长获得无散度的流场。我们专注于解决关键问题,即在曲线结构化网格上实施对流项的迎风紧凑方案和粘性项的中央紧凑方案。在解决几个二维不稳定基准流问题中对方法进行了评估。

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