On simple Riemannian manifolds, the electric potential and the solenoidal magnetic potential of the magnetic Schrödinger operator are recovered Hölder stably from eigenvalues and Neumann traces of Dirichlet eigenfunctions.
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H\"older stability of an inverse spectral problem for the magnetic Schr\"odinger operator on a simple manifold
On simple Riemannian manifolds, the electric potential and the solenoidal magnetic potential of the magnetic Schrödinger operator are recovered Hölder stably from eigenvalues and Neumann traces of Dirichlet eigenfunctions.