activity
20052017
most citedInverse Dirichlet to Neumann problem for nodal curves

9 citations · 11 across the 5 of their papers we have counts for

collaborators

6 papers

math.CV2017

Inverse conductivity problem in dimension two

Vincent Michel

This article proposes a process to reconstruct a Riemann surface with boundary equipped with a conductivity tensor from its boundary and its Dirichlet-Neumann operator. When initia…

math.CV2013

Bishop-Runge approximations and inversion of a Riemann-Klein theorem

Gennadi Henkin, Vincent Michel

In this paper we give results about projective embeddings of Riemann surfaces, smooth or nodal, which we apply to the inverse Dirichlet-to-Neumann problem and to the inversion of a…

math.CV2012★ 9 cited

Inverse Dirichlet to Neumann problem for nodal curves

Gennadi Henkin, Vincent Michel

This paper proposes direct and inverse results for the Dirichlet and Dirichlet to Neumann problems for complex curves with nodal type singularities. As an application, we give a me…

math.CV2011★ 2 cited

Problème de Plateau complexe feuilleté. Phénomènes de Hartogs-Severi et Bochner pour des feuilletages CR singuliers

G. Henkin, V. Michel

The purpose of this paper is to generalize in a geometric setting theorems of Severi, Brown and Bochner about analytic continuation of real analytic functions which are holomorphic…

math.AP2008

Inverse conductivity problem on Riemann surfaces

Gennadi Henkin, Vincent Michel

An electrical potential U on a bordered Riemann surface X with conductivity function sigma>0 satisfies equation d(sigma d^cU)=0. The problem of effective reconstruction of sigma is…

math.CV2005

On the explicit reconstruction of a Riemann surface from its Dirichlet-Neumann operator

Gennadi Henkin, Vincent Michel

This article gives a complex analysis lighting on the problem which consists in restoring a bordered connected riemaniann surface from its boundary and its Dirichlet-Neumann operat…