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An automatic anti-diffusion method for vortical flows based on Vorticity Confinement

机译:基于涡度约束的涡流自动反扩散方法

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This paper describes an automatic Vorticity Confinement procedure in order to conserve vorticity in thernresolution of the compressible Euler or Navier-Stokes equations. It is based on the cancellation of the leadingrntruncation error terms in the numerical solution of the vorticity convection equation. Application to thernsimple case of the convection of a 2D vortex by considering the Euler equations shows that the procedure isrnadequate, although some problems lie at the vortex center, probably related to the compressible character ofrnthe equations and to the singularity associated to the confinement term at the vortex center. Further analysisrnsuggests to consider the specific vorticity instead, thus imposing a corresponding density confinement term.rnThe first results obtained so far indicate that this way of research is promising. However, it is shown that forrnfine grids, a regularization treatment must also be applied at the center of the vortex because of the VorticityrnConfinement singularity. Finally, a first demonstration of the applicability of the method to 3D flows is givenrnfor the case of a vortex ring.
机译:本文介绍了一种自动涡度限制程序,以保持可压缩Euler或Navier-Stokes方程的分辨率中的涡度。它基于涡旋对流方程数值解中前导截断误差项的抵消。通过考虑Euler方程将其应用于2D涡旋对流的简单情况表明,该过程是适当的,尽管有些问题位于涡流中心,可能与方程的可压缩性以及与约束项在奇点处的奇异性有关。涡旋中心。进一步的分析建议改为考虑特定的涡度,从而强加一个相应的密度限制项。迄今为止获得的第一个结果表明,这种研究方法是有前途的。但是,这表明,由于VorticityrnConfinement奇异性,对于精细网格,还必须在涡旋中心应用正则化处理。最后,对于涡流环的情况,给出了该方法对3D流的适用性的第一个证明。

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