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KATO'S TYPE THEOREMS FOR THE CONVERGENCE OF EULER-VOIGT EQUATIONS TO EULER EQUATIONS WITH DRICHLET BOUNDARY CONDITIONS

机译:具有Dirichlet边界条件的EUler方程的Euler-VOIGT方程的收敛性的加藤类型定理

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摘要

After investigating existence and uniqueness of the global strong solutions for Euler-Voigt equations under Dirichlet conditions, we obtain the Kato's type theorems for the convergence of the Euler-Voigt equations to Euler equations. More precisely, the necessary and sufficient conditions that the solution of Euler-Voigt equation converges to the one of Euler equations, as alpha - 0, can be obtained.
机译:在研究Dirichlet条件下Euler-Voigt方程的整体强解的存在性和唯一性之后,我们获得了Euto-Voigt方程与Euler方程的收敛性的Kato型定理。更精确地,可以获得α-> 0时Euler-Voigt方程的解收敛到Euler方程之一的充要条件。

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