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Numerical method of the Riemann problem for two-dimensional multi-fluid flows with general equation of state 下载免费PDF全文
Based on the classical Roe method, we develop an interface capture method
according to the general
equation of state, and extend the single-fluid Roe method to the
two-dimensional (2D) multi-fluid flows, as
well as construct the continuous Roe matrix for the whole flow field. The
interface capture equations and
fluid dynamic conservative equations are coupled together and solved by
using any high-resolution
schemes that usually suit for the single-fluid flows. Some numerical
examples are given to illustrate the
solution of 1D and 2D multi-fluid Riemann problems. 相似文献
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In this paper, we have numerically solved the multi-fluid problems using an operator-split two-step high-resolution Godunov PPM (parabolic piecewise method) for the flow in complex geometries. By using the front capturing method,the PPM integrator captures the interface in the solution process. The basic multi-fluid integrator is coupled to a Cartesian grid algorithm where a VOF (volume of fluid) representation of the fluid interface is also used. As an application of this method, we test the 2D interracial advection example and simulate an experimental hypervelocity launcher model from Sandia National Laboratories. The computational design of the hypervelocity launcher is also given in the paper. 相似文献
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自适应网格技术能够对复杂几何形状的流场以及大变形问题进行数值模拟,特别是能够很好地捕捉几何尺度较小、物理量空间变化梯度大的强间断,如激波。该方法在初始网格基础上根据物形特点或流场特点在局部区域内不断进行网格细化,实现精度符合要求、分布合理且经济有效的一种网格技术。 相似文献
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