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Finite-Difference Method for Computation of 3-D Gas Dynamics Equations with Artificial Viscosity

机译:具有人工黏度的3-D气体动力学方程的有限差分法

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摘要

A new numerical method for the solution of gas dynamics problems for three-dimensional (3D) systems in Eulerian variables is presented in the paper. The proposed method uses the approxi- mation O(τ2 + + + in the areas of the solution’s smoothness and beyond the compression waves; τ is the time step; and hx, hy, and hz are space variable steps. In the proposed difference scheme, in addition to Lax–Wendroff corrections, artificial viscosity μ that monotonizes the scheme is intro- duced. The viscosity is obtained from the conditions of the maximum principle. The results of the computation of the 3D test problem for the Euler equation are presented.
机译:提出了一种求解欧拉变量三维(3D)系统气体动力学问题的新数值方法。所提出的方法在解的平滑度和压缩波以外的区域中使用近似值O(τ2+ + +;τ是时间步长; hx,hy和hz是空间变量步长。除了Lax–Wendroff校正之外,还引入了使方案单调的人工粘度μ,从最大原理的条件下获得了粘度,并给出了Euler方程的3D测试问题的计算结果。

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