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一种适合全流速的流场数值方法
引用本文:汪明生,郭荣伟.一种适合全流速的流场数值方法[J].南京航空航天大学学报,1998,30(6):599-605.
作者姓名:汪明生  郭荣伟
作者单位:南京航空航天大学动力工程系
摘    要:发展一种适合于所有流速的压力修正方法,在考虑了密度的可压缩性后,压力修正方程夸为对流扩散模型的,从而与般标量一样使用二阶中心差分离散。整个算法具有二阶精度,进一步使用多步压力修正来增强网格非正交时的收敛性态,在对流项离散中,设计了独特的人工耗散,也同样适用于所有流速,利用本算法求解全三维Navier-Stokes方程组,计算采用了非交错网格方案,使用Rhie-Chow方法消除了速度-压力的不关联,

关 键 词:计算流体力学  N-S方程  可压缩流体  全流速

A Numerical Method Valid for All Speed Flows
Wang Mingsheng,Guo Rongwei.A Numerical Method Valid for All Speed Flows[J].Journal of Nanjing University of Aeronautics & Astronautics,1998,30(6):599-605.
Authors:Wang Mingsheng  Guo Rongwei
Abstract:A pressure correction procedure suitable for all speed is described. Considering the compressibility of density, pressure correction turns to the convection diffusion equation. Using two order central differential and multi step correction, it becomes useful and robust when pressure correction method is applied to compressible flows. The multi step pressure correction improves the convergence of the procedure due to the grid non ortho gonality. The method is applied to solve Navier Stokes equations. For simplicity, non staggered grid is used in the paper. The computational efficiency is demonstrated by the results compared with the experimental data.
Keywords:computational fluid mechanics  Navier  Stokes equations  compressible flow  non  staggered grid  
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