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Derivative artificial compression method for conservation laws

机译:守恒律的导数人工压缩方法

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Applying high resolution difference schemes on the derivative equationsrnof conservation laws could overcome the shortcoming of accuracy decay atrnextreme points that has plagued almost all high resolution schemes. Similar tornHarten’s artificial compression method, the new method is called as derivativernartificial compression method, which has high resolution, low dissipation and lowrndiffusion properties, and could enhance the resolution (of numerical solution) bothrnat discontinuities and at extreme points. Numerical experiments are implementedrnusing initial value problems of single conservation law, one dimensional shockrntube problem, two dimensional Riemann problem, double Mach reflection problemrnand flow around NACA0012 airfoil. Resolutions of discontinuities, extremes andrnfine structures are compared between original TVD schemes, schemes usingrnartificial compression method and schemes using derivative artificial compressionrnmethod.
机译:在微分守恒律的导数方程上应用高分辨率差分方案可以克服几乎困扰所有高分辨率方案的精度衰减极点的缺点。类似于Harten的人工压缩方法,这种新方法被称为微分人工压缩方法,它具有高分辨率,低耗散和低扩散特性,并且可以提高不连续点和极端点的分辨率(数值解)。利用单守恒律初值问题,一维激波管问题,二维黎曼问题,双马赫反射问题以及绕NACA0012翼型的流动进行了数值实验。比较了原始TVD方案,使用人工压缩方法的方​​案和使用派生人工压缩方法的方​​案之间的不连续,极端和精细结构的分辨率。

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