Results 101 to 110 of about 2,438 (123)
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The Gevrey regularity of multi-quasielliptic operators
ANNALI DELL'UNIVERSITA' DI FERRARA, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bouzar, Chikh, Dali, Ahmed
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Minimal Microlocal Gevrey Regularity for "Sums of Squares"
International Mathematics Research Notices, 2009A theorem of minimal microlocal Gevrey regularity is proved for operators that are sums of squares of vector fields with real analytic coefficients, thus providing a microlocal version of a well-known theorem of Derridj and Zuily (“Regularite analytique et Gevrey d'operateurs elliptiques degeneres,” Journal de Mathematiques Pures et Appliquees 52 (1973)
Albano, P, Bove, A, Chinni, G
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Gevrey regularity on maximally real submanifolds
Summary: The Fourier-Brós-Iagolnitzer (FBI) transform is the right tool to characterize microlocal analyticity, microlocal smoothness, and Gevrey regularity. In this paper, we characterize microlocal Gevrey regularity of a distribution on a maximally real submanifold of \(\mathbb{C}^m\) using the FBI transform.openaire +1 more source
Well‐Posedness in Gevrey Function Space for 3D Prandtl Equations without Structural Assumption
Communications on Pure and Applied Mathematics, 2022Wei-Xi Li, Nader Masmoudi, Tong Yang
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A SHORT NOTE ON THE EXTENDED GEVREY REGULARITY
Mathematics in Engineering: Theory and ApplicationsIn this paper we give an overview of the results concerning extended Gevrey classes. They are studied in detail by the author and his collaborators in the series of papers. Here we present an equivalent definition of such classes, recall some of their properties and briefly discuss some applications.
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Gevrey regularity for nonlinear analytic parabolic equations
Communications in Partial Differential Equations, 1998Andrew B. Ferrari, Edriss S. Titi
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Linear Inviscid Damping in Gevrey Spaces
Archive for Rational Mechanics and Analysis, 2019Hao Jia
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Well-posedness of the “good” Boussinesq equation in analytic Gevrey spaces and time regularity
Journal of Differential Equations, 2019A Alexandrou Himonas
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