Quantitative uniqueness for Schrödinger operator with regular potentials
Résumé
We 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.
Origine | Fichiers produits par l'(les) auteur(s) |
---|
Loading...