2 citations · 2 across the 4 of their papers we have counts for
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Quantitative unique continuation for non-regular perturbations of the Laplacian
Pedro Caro, Sylvain Ervedoza, Lotfi Thabouti
In this work, we investigate the quantitative estimates of the unique continuation property for solutions of an elliptic equation $Δu = V u + W_1 \cdot \nabla u + \hbox{div} (W_2 u…
An inverse problem for data-driven prediction in quantum mechanics
Pedro Caro, Alberto Ruiz
Data-driven prediction in quantum mechanics consists in providing an approximative description of the motion of any particles at any given time, from data that have been previously…
Stability of the Calderón problem in admissible geometries
Pedro Caro, Mikko Salo
In this paper we prove log log type stability estimates for inverse boundary value problems on admissible Riemannian manifolds of dimension . The stability estimates corr…
Stability of the Calderón problem for less regular conductivities
Pedro Caro, Andoni García, Juan Manuel Reyes
In these notes we prove log-type stability for the Calderón problem with conductivities in . We follow the lines of a recent work by Haberman and Tataru…
On an inverse problem in electromagnetism with local data: stability and uniqueness
Pedro Caro
In this paper we prove a stable determination of the coefficients of the time-harmonic Maxwell equations from local boundary data. The argument --due to Isakov-- requires some rest…