An Extension of the Beale-Kato-Majda Criterion for the Euler Equations
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The Beale-Kato-Majda criterion asserts that smooth solutions to the Euler equations remain bounded past T as long as \(\) is finite, ohgr; being the vorticity. We show how to replace this by a weaker statement, on \(\), where Δj is a frequency localization around \(\).
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