AbstractIt is proved that, in two dimensions, the Calderón inverse conductivity problem in Lipschitz domains is stable when the conductivities are Hölder continuous with any exponent α>0
AbstractIn this paper, by Morse theory we obtain the existence and multiplicity for a class of the q...
In this paper, following Nachman's idea [14] and Haberman and Tataru's idea [9], we reconstruct $C^1...
We establish a Lipschitz stability inequality for the problem of determining the nonlinear term in a...
We prove that the Lipschitz constant of the Lipschitz stability result for the inverse conductivity ...
AbstractWe consider the stability in an inverse problem of determining the potential q entering the ...
AbstractWe prove that the Lipschitz constant of the Lipschitz stability result for the inverse condu...
AbstractIn these notes we prove log-type stability for the Calderón problem with conductivities in C...
We propose a direct approach to obtain the boundary stabilization of the isotropic linear elastodyna...
AbstractIn this paper we present some regularity results for solutions to the system −Δu=σ(u)|∇φ|2, ...
International audienceAn electrical potential U on bordered surface X (in Euclidien three-dimensiona...
La ecuación −∆u = χ{u>0} (− 1/(u^β) + λf(x, u) en ∂Ω con condición de frontera de tipo Dirichlet en ...
AbstractLet Ω be a simply connected, open and bounded domain in R2. We are concerned with the nonlin...
AbstractLet Ω be an open, bounded domain in R2 with connected and C∞ boundary, and ω a solution of(0...
AbstractWe prove a Hardy–Sobolev–Mazʼya inequality for arbitrary domains Ω⊂RN with a constant depend...
AbstractIn this paper, we study the existence of positive solutions of some nonlinear elliptic probl...
AbstractIn this paper, by Morse theory we obtain the existence and multiplicity for a class of the q...
In this paper, following Nachman's idea [14] and Haberman and Tataru's idea [9], we reconstruct $C^1...
We establish a Lipschitz stability inequality for the problem of determining the nonlinear term in a...
We prove that the Lipschitz constant of the Lipschitz stability result for the inverse conductivity ...
AbstractWe consider the stability in an inverse problem of determining the potential q entering the ...
AbstractWe prove that the Lipschitz constant of the Lipschitz stability result for the inverse condu...
AbstractIn these notes we prove log-type stability for the Calderón problem with conductivities in C...
We propose a direct approach to obtain the boundary stabilization of the isotropic linear elastodyna...
AbstractIn this paper we present some regularity results for solutions to the system −Δu=σ(u)|∇φ|2, ...
International audienceAn electrical potential U on bordered surface X (in Euclidien three-dimensiona...
La ecuación −∆u = χ{u>0} (− 1/(u^β) + λf(x, u) en ∂Ω con condición de frontera de tipo Dirichlet en ...
AbstractLet Ω be a simply connected, open and bounded domain in R2. We are concerned with the nonlin...
AbstractLet Ω be an open, bounded domain in R2 with connected and C∞ boundary, and ω a solution of(0...
AbstractWe prove a Hardy–Sobolev–Mazʼya inequality for arbitrary domains Ω⊂RN with a constant depend...
AbstractIn this paper, we study the existence of positive solutions of some nonlinear elliptic probl...
AbstractIn this paper, by Morse theory we obtain the existence and multiplicity for a class of the q...
In this paper, following Nachman's idea [14] and Haberman and Tataru's idea [9], we reconstruct $C^1...
We establish a Lipschitz stability inequality for the problem of determining the nonlinear term in a...
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