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Numerical simulations of possible finite time singularities in the incompressible Euler equations: Comparison of numerical methods

机译:不可压缩的Euler方程中可能的有限时间奇点的数值模拟:数值方法的比较

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摘要

The numerical simulation of the 3D incompressible Euler equations is analyzed with respect to different integration methods. The numerical schemes we considered include spectral methods with different strategies for dealiasing and two variants of finite difference methods. Based on this comparison, a Kida-Pelz-like initial condition is integrated using adaptive mesh refinement and estimates on the necessary numerical resolution are given. This estimate is based on analyzing the scaling behavior similar to the procedure in critical phenomena and present simulations are put into perspective.
机译:针对不同的积分方法,分析了3D不可压缩Euler方程的数值模拟。我们考虑的数值方案包括具有不同脱除策略的频谱方法和有限差分方法的两个变体。基于此比较,使用自适应网格细化对类似Kida-Pelz的初始条件进行积分,并给出必要的数值分辨率的估计值。此估计是基于对类似于严重现象过程中的缩放行为的分析而得出的,目前的仿真也得到了应用。

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