Gevrey regularity for integro-differential operators
Copyright policy )Gevrey regularity for integro-differential operators
We prove a regularity theory in the Gevrey class for a family of nonlocal differential equations of elliptic type.
Preprint: Weierstraß-Institut für Angewandte Analysis und Stochastik, vol. 1844
ddc:510, Integro-differential equations, Gevrey class, Integro-differential equations -- Gevrey class -- Fractional Laplacian, viscosity solutions, article, Singular nonlinear integral equations, singular kernel, Integro-differential equations, Gevrey class, fractional Laplacian, integro-differential equations, Fractional partial differential equations, 510, Fractional Laplacian, Integro-ordinary differential equations, Mathematics - Analysis of PDEs, fractional Laplacian equation, FOS: Mathematics, Fractional Laplacian; Gevrey class; Integro-differential equations;, Integro-differential operators, Analysis of PDEs (math.AP)
ddc:510, Integro-differential equations, Gevrey class, Integro-differential equations -- Gevrey class -- Fractional Laplacian, viscosity solutions, article, Singular nonlinear integral equations, singular kernel, Integro-differential equations, Gevrey class, fractional Laplacian, integro-differential equations, Fractional partial differential equations, 510, Fractional Laplacian, Integro-ordinary differential equations, Mathematics - Analysis of PDEs, fractional Laplacian equation, FOS: Mathematics, Fractional Laplacian; Gevrey class; Integro-differential equations;, Integro-differential operators, Analysis of PDEs (math.AP)
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