International audienceWe give a sharp upper bound on the vanishing order of solutions to Schrödinger equation with C 1 magnetic potential on a compact smooth manifold. Our method is based on quantitative Carleman type inequalities developed by Donnelly and Fefferman [4]. It also extends the previous work [3] of the first author to the magnetic potential case
In this paper, we prove Lipschitz stable determination of the complex-valued electric potential and ...
In [4 Dos Santos Ferreira , D. , Kenig , C.E. , Salo , M. , Uhlmann , G. ( 2009 ). Limiting Carleman...
The unique‐continuation property from sets of positive measure is here proven for the many‐body magn...
International audienceWe give a sharp upper bound on the vanishing order of solutions to Schrödinger...
International audienceWe give an upper bound on the vanishing order of solutions to Schrödinger equa...
International audienceOn a closed manifold, we give a quantitative Carleman estimate on the Schrödin...
In this article, we study stability estimates when recovering magnetic fields and electric potential...
Based on a variant of the frequency function approach of Almgren, we establish an optimal upper boun...
For electric and magnetic potentials with compact support, we consider the magnetic Schrödinger equa...
We show that the knowledge of the set of the Cauchy data on the boundary of a bounded open set in ℝn...
AbstractWe prove a strong unique continuation result for Schrödinger inequalities, i.e., we obtain t...
Using Carleman estimates, we give a lower bound for solutions to the discrete Schrödinger equation i...
Asymptotics of solutions to Schrodinger equations with singular magnetic and electric potentials is ...
We are mainly interested in extending the known results on ob-servability inequalities and stabiliza...
The unique‐continuation property from sets of positive measure is here proven for the many‐body magn...
In this paper, we prove Lipschitz stable determination of the complex-valued electric potential and ...
In [4 Dos Santos Ferreira , D. , Kenig , C.E. , Salo , M. , Uhlmann , G. ( 2009 ). Limiting Carleman...
The unique‐continuation property from sets of positive measure is here proven for the many‐body magn...
International audienceWe give a sharp upper bound on the vanishing order of solutions to Schrödinger...
International audienceWe give an upper bound on the vanishing order of solutions to Schrödinger equa...
International audienceOn a closed manifold, we give a quantitative Carleman estimate on the Schrödin...
In this article, we study stability estimates when recovering magnetic fields and electric potential...
Based on a variant of the frequency function approach of Almgren, we establish an optimal upper boun...
For electric and magnetic potentials with compact support, we consider the magnetic Schrödinger equa...
We show that the knowledge of the set of the Cauchy data on the boundary of a bounded open set in ℝn...
AbstractWe prove a strong unique continuation result for Schrödinger inequalities, i.e., we obtain t...
Using Carleman estimates, we give a lower bound for solutions to the discrete Schrödinger equation i...
Asymptotics of solutions to Schrodinger equations with singular magnetic and electric potentials is ...
We are mainly interested in extending the known results on ob-servability inequalities and stabiliza...
The unique‐continuation property from sets of positive measure is here proven for the many‐body magn...
In this paper, we prove Lipschitz stable determination of the complex-valued electric potential and ...
In [4 Dos Santos Ferreira , D. , Kenig , C.E. , Salo , M. , Uhlmann , G. ( 2009 ). Limiting Carleman...
The unique‐continuation property from sets of positive measure is here proven for the many‐body magn...
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