On the blowup theory for the critical nonlinear Schrödinger equations
A smoothing property for the -critical NLS equations and an application to blowup theory
On the global existence for the axisymmetric Euler equations
This paper deals with the global well-posedness of the D axisymmetric Euler equations for initial data lying in critical Besov spaces . In this case the BKM criterion is not known to be valid and to circumvent this difficulty we use a new decomposition of the vorticity .
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