In this paper we prove log log type stability estimates for inverse boundary value problems on admissible Riemannian manifolds of dimension n ≥ 3. The stability estimates correspond to the uniqueness results in [13]. These inverse problems arise naturally when studying the anisotropic Calderon problem.peerReviewe
International audienceAfter giving a general introduction to the main known results on the anisotrop...
For a class of Riemannian manifolds with boundary that includes all negatively curved manifolds with...
Abstract. We prove new global stability estimates for the Gel’fand-Calderon inverse problem in 3D. 1
We prove a global logarithmic stability estimate for the Gel'fand-Calderon inverse problem on a two-...
AbstractIn these notes we prove log-type stability for the Calderón problem with conductivities in C...
International audienceThis is a follow-up of a previous article where we proved local stability esti...
We prove a global logarithmic stability estimate for the multi-channel Gel'fand-Calderón inverse pro...
We prove a global logarithmic stability estimate for the multi-channel Gel'fand-Calderon inverse pro...
We consider Calderón’s inverse problem with partial data in dimensions n ≥ 3. If the inaccessible pa...
Abstract. This is a follow-up of our previous article [4] where we proved local stability estimates ...
Abstract. We prove a new global stability estimate for the Gel’fand-Calderón inverse problem on a tw...
We prove a new global stability estimate for the Gel'fand-Calderon inverse problem on a two-dimensio...
AbstractIt is proved that, in two dimensions, the Calderón inverse conductivity problem in Lipschitz...
International audienceWe show that there is generically non-uniqueness for the anisotropic Calderón ...
We introduce a new approach to the anisotropic Calderón problem, based on a map called Poisson embed...
International audienceAfter giving a general introduction to the main known results on the anisotrop...
For a class of Riemannian manifolds with boundary that includes all negatively curved manifolds with...
Abstract. We prove new global stability estimates for the Gel’fand-Calderon inverse problem in 3D. 1
We prove a global logarithmic stability estimate for the Gel'fand-Calderon inverse problem on a two-...
AbstractIn these notes we prove log-type stability for the Calderón problem with conductivities in C...
International audienceThis is a follow-up of a previous article where we proved local stability esti...
We prove a global logarithmic stability estimate for the multi-channel Gel'fand-Calderón inverse pro...
We prove a global logarithmic stability estimate for the multi-channel Gel'fand-Calderon inverse pro...
We consider Calderón’s inverse problem with partial data in dimensions n ≥ 3. If the inaccessible pa...
Abstract. This is a follow-up of our previous article [4] where we proved local stability estimates ...
Abstract. We prove a new global stability estimate for the Gel’fand-Calderón inverse problem on a tw...
We prove a new global stability estimate for the Gel'fand-Calderon inverse problem on a two-dimensio...
AbstractIt is proved that, in two dimensions, the Calderón inverse conductivity problem in Lipschitz...
International audienceWe show that there is generically non-uniqueness for the anisotropic Calderón ...
We introduce a new approach to the anisotropic Calderón problem, based on a map called Poisson embed...
International audienceAfter giving a general introduction to the main known results on the anisotrop...
For a class of Riemannian manifolds with boundary that includes all negatively curved manifolds with...
Abstract. We prove new global stability estimates for the Gel’fand-Calderon inverse problem in 3D. 1
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