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Axis-symmetrical Riemann problem solved with standard SPH method. Development of a polar formulation with artificial viscosity

机译:用标准SPH方法解决轴对称Riemann问题。开发具有人工粘度的极性配方

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This paper presents the development of a cylindrical SPH formulation based on previous study of the literature (Petschek et al) with an explicit formulation for the artificial viscosity. The entire development is explained to propose a formulation adapted to solve Euler equations in the case of a Riemann problem with axis-symmetric conditions. Thus, the artificial viscosity is constructed to find smooth solutions of well-known Riemann problems such as Sod, Noh and Sedov problems. Numerical results are compared to exact solutions and observations are made on numerical parameters influence. This study contributes to validate the axis-symmetrical formulation for pure hydrodynamics tests. (C) 2017 Elsevier Ltd. All rights reserved.
机译:本文基于以前的文献研究(Petschek等人)提出了圆柱形SPH配方的开发,并为人造粘度提供了明确的配方。解释了整个开发过程,提出了一种适用于在轴对称条件下的黎曼问题的情况下求解欧拉方程的公式。因此,人工粘度的构建是为了找到众所周知的黎曼问题(如Sod,Noh和Sedov问题)的光滑解。将数值结果与精确解进行比较,并对数值参数的影响进行观察。这项研究有助于验证纯流体力学测试的轴对称公式。 (C)2017 Elsevier Ltd.保留所有权利。

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