1 citations · 1 across the 3 of their papers we have counts for
3 papers
math.AP2025
Partial data stability for the inverse fractional conductivity problem
Giovanni Covi, Antti Kujanpää, Jesse Railo
The classical Calderón problem with partial data is known to be log-log stable in some special cases, but even the uniqueness problem is open in general. We study the partial data…
math.AP2024★ 1 cited
Geometrical optics for the fractional Helmholtz equation and applications to inverse problems
Giovanni Covi, Maarten de Hoop, Mikko Salo
In this paper we construct a parametrix for the fractional Helmholtz equation making use of geometrical optics solutions. We show that the a…
math.AP2024
The inverse problem for the fractional conductivity equation: a survey
Giovanni Covi
The fractional Calderón problem asks to determine the unknown coefficients in a nonlocal, elliptic equation of fractional order from exterior measurements of its solutions. There h…