Abstract. We discuss an overdetermined problem in planar multiply con-nected domains Ω. This problem is solvable in Ω if and only if Ω is a quadrature domain carrying a solid-contour quadrature identity for analytic functions. At the same time the existence of such quadrature identity is equivalent to the solvability of a special boundary value problem for analytic functions. We give a complete solution of the problem in some special cases and discuss some ap-plications concerning the shape of electrified droplets and small air bubbles in a fluid flow
We consider the p-Laplacian equation -Delta(p)u = 1 for 1 < p < 2, on a regular bounded domain...
We consider the p-Laplacian equation -Delta(p)u = 1 for 1 < p < 2, on a regular bounded domain...
We consider the p-Laplacian equation -Delta(p)u = 1 for 1 < p < 2, on a regular bounded domain...
AbstractWe consider several overdetermined boundary value problems for the biharmonic operator and d...
AbstractWe consider several overdetermined boundary value problems for the biharmonic operator and d...
For n an open domain contained in a Riemannian manifold M, various researchers have considered the ...
We consider semilinear elliptic Dirichlet problems in bounded domains, overdetermined with a Neumann...
We study an overdetermined problem, answering a question raised by Juan Luis V\ue1zquez
We consider semilinear elliptic Dirichlet problems in bounded domains, overdetermined with a Neumann...
We consider semilinear elliptic Dirichlet problems in bounded domains, overdetermined with a Neumann...
We consider semilinear elliptic Dirichlet problems in bounded domains, overdetermined with a Neumann...
Abstract: We consider overdetermined boundary value problems for the ∞-Laplacian in a domain Ω of Rn...
We consider semilinear elliptic Dirichlet problems in bounded domains, overdetermined with a Neumann...
International audienceWe consider the following overdetermined boundary value problem: Δ u + λ u + μ...
The advantages of solving potential problems using an overdetermined boundary integral element metho...
We consider the p-Laplacian equation -Delta(p)u = 1 for 1 < p < 2, on a regular bounded domain...
We consider the p-Laplacian equation -Delta(p)u = 1 for 1 < p < 2, on a regular bounded domain...
We consider the p-Laplacian equation -Delta(p)u = 1 for 1 < p < 2, on a regular bounded domain...
AbstractWe consider several overdetermined boundary value problems for the biharmonic operator and d...
AbstractWe consider several overdetermined boundary value problems for the biharmonic operator and d...
For n an open domain contained in a Riemannian manifold M, various researchers have considered the ...
We consider semilinear elliptic Dirichlet problems in bounded domains, overdetermined with a Neumann...
We study an overdetermined problem, answering a question raised by Juan Luis V\ue1zquez
We consider semilinear elliptic Dirichlet problems in bounded domains, overdetermined with a Neumann...
We consider semilinear elliptic Dirichlet problems in bounded domains, overdetermined with a Neumann...
We consider semilinear elliptic Dirichlet problems in bounded domains, overdetermined with a Neumann...
Abstract: We consider overdetermined boundary value problems for the ∞-Laplacian in a domain Ω of Rn...
We consider semilinear elliptic Dirichlet problems in bounded domains, overdetermined with a Neumann...
International audienceWe consider the following overdetermined boundary value problem: Δ u + λ u + μ...
The advantages of solving potential problems using an overdetermined boundary integral element metho...
We consider the p-Laplacian equation -Delta(p)u = 1 for 1 < p < 2, on a regular bounded domain...
We consider the p-Laplacian equation -Delta(p)u = 1 for 1 < p < 2, on a regular bounded domain...
We consider the p-Laplacian equation -Delta(p)u = 1 for 1 < p < 2, on a regular bounded domain...