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Numerical simulations of jump discontinuity solutions for compressible Stokes flows

机译:压缩斯托克斯流动跳跃不连续解决方案的数值模拟

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It has been shown in [8] that the solutions of compressible Stokes flows with inflow jump condition can be decomposed into the jump discontinuity part (due to the pressure jump) plus the contact singularity (to the boundary) plus the smoother one, which is twice differentiable. In this paper we design a numerical scheme of each part in the decomposition and numerically demonstrate its essential role for capturing the jump discontinuity behaviors of the solutions. Several numerical simulations are presented, describing the critical role of each part. It is thought that such algorithm is new in constructing the jump discontinuity solutions. (C) 2020 Elsevier B.V. All rights reserved.
机译:它已经显示在[8]中,可压缩斯托克斯的溶液与流入跳转条件流动的溶液可以分解成跳转不连续部分(由于压力跳跃)加上接触奇异度(对边界)加上一个更平稳的一个,即两次可分辨率。在本文中,我们设计了分解中的每个部分的数值方案,数值上证明了捕获解决方案的跳跃不连续行为的重要作用。提出了几个数值模拟,描述了每个部分的关键作用。认为这种算法在构建跳转不连续解决方案方面是新的。 (c)2020 Elsevier B.v.保留所有权利。

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