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Construction of solutions to the two-dimensional stationary Euler equations by the pseudo-advection method

机译:用伪对流法构造二维平稳欧拉方程的解

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摘要

The finite difference approximation of a nonstationary pseudo-advected vorticity equation is proved to yield generalized solutions to the two-dimensional stationary Euler equations with nonvanishing vorticity. This result is obtained by the simultaneous limiting of lattice scale and time.
机译:证明了一个非平稳伪平流涡旋方程的有限差分近似,可以产生具有不变涡旋的二维平稳欧拉方程的广义解。该结果是通过同时限制晶格规模和时间获得的。

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