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Simulation in primitive variables of incompressible flow with pressure Neumann condition

机译:压力Neumann条件下不可压缩流原始变量的仿真

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摘要

A velocity-pressure algorithm, in primitive variables and finite differences, is developed for incompressible viscous flow with a Neumann pressure boundary condition. The pressure field is initialized by least-squares and updated from the Poissonequation in a direct weighted manner. Simulations with the cavity problem were made for several Reynolds numbers. The expected displacement of the central vortex was obtained, as well as the development of secondary and tertiary eddies.
机译:针对具有诺伊曼压力边界条件的不可压缩粘性流,开发了具有原始变量和有限差分的速度-压力算法。压力场由最小二乘法初始化,并以直接加权的方式从泊松方程更新。针对几个雷诺数进行了模腔问题的仿真。获得了中心涡旋的预期位移,以及第二和第三涡旋的发展。

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