Pages that link to "Item:Q1345488"

The following pages link to Regularity of the Dirichlet problem in convex domains in the plane (Q1345488):

Displaying 20 items.

• On the boundedness of first derivatives for solutions to the Neumann-Laplace problem in a convex domain (Q613679) (← links)
• Regularity in capacity and the Dirichlet Laplacian (Q854739) (← links)
• Boundary value problems for the Laplacian in convex and semiconvex domains (Q961491) (← links)
• Boundedness of the gradient of a solution to the Neumann-Laplace problem in a convex domain (Q1018120) (← links)
• Two-sided estimates of \(L^p\)-norms of the stress function for convex domains in \(\mathbb R^n\) (Q1022238) (← links)
• Third derivative estimates for Dirichlet's problem in convex domains (Q1325163) (← links)
• Regular and stable points in Dirichlet problem (Q1357055) (← links)
• Pluricomplex Green and Lempert functions for equally weighted poles (Q1426901) (← links)
• Positive solutions of superlinear elliptic equations (Q1807748) (← links)
• Weak type estimates for maximal operators over convex hypersurfaces (Q1928066) (← links)
• \(H^2\) regularity for the \(p(x)\)-Laplacian in two-dimensional convex domains (Q2260378) (← links)
• Asymptotic formula for solutions to elliptic equations near the Lipschitz boundary (Q2504741) (← links)
• The Neumann problem of Laplace's equation in semiconvex domains (Q2634373) (← links)
• Existence through convexity for the truncated Laplacians (Q2664146) (← links)
• Dirichlet integrals and Gaffney-Friedrichs inequalities in convex domains (Q2716431) (← links)
• Boundedness of the Hessian of a Biharmonic Function in a Convex Domain (Q3532805) (← links)
• Behavior of Solutions to the Dirichlet Problem for Elliptic Systems in Convex Domains (Q3628742) (← links)
• Estimates for the energy of the solutions to elliptic Dirichlet problems on convex domains (Q4826259) (← links)
• (Q5354678) (← links)
• Boundary behavior of solutions to linear and nonlinear elliptic equations in plane convex domains (Q5945795) (← links)