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20172021
most citedApplication of Contour Minkowski Tensor and Statistic to the Planck -mode data

12 citations · 13 across the 4 of their papers we have counts for

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9 papers · 1 filter

math.AP20211 cited

The Calderón problem for nonlocal operators

Tuhin Ghosh, Gunther Uhlmann

We study the inverse problem of determining the coefficients of the fractional power of a general second order elliptic operator given in the exterior of an open subset of the Eucl…

math.AP2021

Inverse Problem for Kirchhoff-Love Plate Equation

Sombuddha Bhattacharyya, Tuhin Ghosh

We consider the two-dimensional Kirchhoff-Love plate equation in the context of elasticity modeling the stresses and deformations in thin plates subjected to forces and moments. We…

math.AP2020

Nonlocal inverse problem with boundary response

Tuhin Ghosh

The problem of interest in this article is to study the (nonlocal) inverse problem of recovering a potential based on the boundary measurement associated with the fractional Schröd…

math.AP2020

An Inverse Problem on Determining Second Order Symmetric Tensor for Perturbed Biharmonic Operator

Sombuddha Bhattacharyya, Tuhin Ghosh

This article offers a study of the Calderón type inverse problem of determining up to second order coefficients of the higher order elliptic operator. Here we show that it is possi…

math.AP2019

Unique continuation for a non bi-Laplacian fourth order elliptic operator

Amrita Ghosh, Tuhin Ghosh

This paper discusses the unique continuation principal of the solutions of the following perturbed fourth order elliptic differential operator , where \[ \mat…

math.AP2018

Inverse Problem for Fractional-Laplacian with Lower Order Non-local Perturbations

Sombuddha Bhattacharyya, Tuhin Ghosh, Gunther Uhlmann

In this article, we study a model problem featuring a Lévy process in a domain with semi-transparent boundary by considering the following perturbed fractional Laplacian operator \…