activity
20202025
most citedInverse problem of reconstruction of degenerate diffusion coefficient in a parabolic equation

9 citations · 9 across the 4 of their papers we have counts for

collaborators

5 papers

math.AP2025

Reconstruction of degeneracy region and power for parabolic equations and systems

Piermarco Cannarsa, Veronica Danesi, Anna Doubova

We address the inverse problem of recovering a degeneracy point within the diffusion coefficient of a one-dimensional complex parabolic equation by observing the normal derivative…

math.AP2025

Uniqueness in determining multidimensional domains with unknown initial data

Jone Apraiz, Anna Doubova, Enrique Fernández-Cara +1

This paper addresses several geometric inverse problems for some linear parabolic systems where the initial data (and sometimes also the coefficients of the equations) are unknown.…

math.AP2023

Reconstruction of degenerate conductivity region for parabolic equations

Piermarco Cannarsa, Anna Doubova, Masahiro Yamamoto

We consider an inverse problem of reconstructing a degeneracy point in the diffusion coefficient in a one-dimensional parabolic equation by measuring the normal derivative on one s…

math.AP2021★ 9 cited

Inverse problem of reconstruction of degenerate diffusion coefficient in a parabolic equation

Piermarco Cannarsa, Anna Doubova, Masahiro Yamamoto

We consider the inverse problem of identification of degenerate diffusion coefficient of the form in a one dimensional parabolic equation by some extra data. We first pro…

math.AP2020

Uniqueness and numerical reconstruction for inverse problems dealing wit interval size search

J. Apraiz, J. Cheng, A. Doubova +2

We consider a heat equation and a wave equation in a spatial interval over a time interval. This article deals with inverse problems of determining sizes of spatial intervals by ex…