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Finite Difference Schemes on Locally Refined Cartesian Grids for the Solution of Gas Dynamic Problems on the Basis of Quasigasdynamics Equations

机译:基于拟气动力学方程组的气体动力学问题局部笛卡尔网格上的有限差分方案

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The paper is devoted to the numerical solution of gas dynamic problems on the basis of a system of quasigasdynamic equations in domains of complex shape. One possible grid approach to solving this class of problems is used. An approach is applying to the locally refined Cartesian (LRC) grids, consisting of rectangles (parallelepipeds) of various sizes. In this paper some variants of the construction of finite difference schemes in the two-dimensional case are considered. Their order of approximation is investigated. The analysis of the schemes is carried out numerically on the example of two-dimensional problem of gas flow under conditions of the real equation of state.
机译:本文基于复杂形状域中的准半动力学方程组,致力于气体动力学问题的数值解。使用了一种可能的网格方法来解决此类问题。一种方法适用于由各种大小的矩形(平行六面体)组成的局部精制笛卡尔(LRC)网格。本文考虑了二维情况下有限差分格式构造的一些变体。研究了它们的近似阶数。在实状态方程的条件下,以二维气流问题为例,对方案进行了数值分析。

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