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Multi-anisotropic Gevrey classes and ultradistributions

2008
We consider a relevant generalization of the standard Gevrey classes, the so-called multi-anisotropic spaces, defined in terms of a given complete polyhedron. With respect to the previous literature on the subject, we concentrate here in the study of the topology. It is defined as inductive and projective limit of Banach spaces, in two equivalent ways,
Calvo, Daniela, MORANDO, Alessandro
openaire   +1 more source

Gevrey hypoellipticity for linear and non-linear Fokker–Planck equations

Journal of Differential Equations, 2009
Wei-Xi Li
exaly  

Global $$L^q$$-Gevrey Functions and Their Applications

Journal of Geometric Analysis, 2016
Gustavo Hoepfner, Andrew Raich
exaly  

On the Blow-up Criterion of 3D-NSE in Sobolev–Gevrey Spaces

Journal of Mathematical Fluid Mechanics, 2016
Jamel Benameur
exaly  

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