Jul 21, 2023 · We prove weighted analytic regularity of solutions to the Dirichlet problem for the integral fractional Laplacian with analytic right-hand side.

Covers applied analysis techniques & results: approx. theory, asymptot. anal., calculus of var., integral eqs & transforms, ODE, PDE, delay differential eqs ...

We prove weighted analytic regularity of solutions to the Dirichlet problem for the integral fractional Laplacian in polygons with analytic right-hand side.

Abstract. We prove weighted analytic regularity of solutions to the Dirichlet problem for the integral fractional. 4. Laplacian in polygons with analytic ...

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We prove weighted analytic regularity of solutions to the Dirichlet problem for the integral fractional Laplacian in polygons with analytic right-hand side.

We prove weighted analytic regularity of solutions to the Dirichlet problem for the integral fractional Laplacian in polytopal three-dimensional domains and ...

Employing the Caffarelli-Silvestre extension allows to localize the problem and to decompose the regularity estimates into results on vertex, edge, face, vertex ...

VMSCI · Weighted Analytic Regularity for the Integral Fractional Laplacian in Polyhedra · Get PDF. ivySCI provides channels like Scihub to download PDF for free.

Oct 22, 2024 · We prove exponential convergence in the energy norm of hp finite element discretizations for the integral fractional diffusion operator of order ...