activity
20122022
most citedOverdetermined problems for the normalized -Laplacian

2 citations · 3 across the 13 of their papers we have counts for

collaborators

29 papers

math.AP2022

Borderline gradient continuity for the normalized -parabolic operator

Murat Akman, Agnid Banerjee, Isidro H. Munive

In this paper, we prove gradient continuity estimates for viscosity solutions to in terms of the scaling critical norm of , where is th…

math.AP2022

On the space-like analyticity in the extension problem for nonlocal parabolic equations

Agnid Banerjee, Nicola Garofalo

In this note we give an elementary proof of the space-like real analyticity of solutions to a degenerate evolution problem that arises in the study of fractional parabolic operator…

math.AP2022

Quantitative uniqueness for fractional heat type operators

Vedansh Arya, Agnid Banerjee

In this paper we obtain quantitative bounds on the maximal order of vanishing for solutions to for via new Carleman estimates. Our main r…

math.AP2022

Space-like strong unique continuation for some fractional parabolic equations

Vedansh Arya, Agnid Banerjee, Donatella Danielli +1

In this paper we establish the \emph{space-like} strong unique continuation for nonlocal equations of the type , for . The proof of our main resul…

math.AP2021

Lower semicontinuity and pointwise behavior of supersolutions for some doubly nonlinear nonlocal parabolic -Laplace equations

Agnid Banerjee, Prashanta Garain, Juha Kinnunen

We discuss pointwise behavior of weak supersolutions for a class of doubly nonlinear parabolic fractional -Laplace equations which includes the fractional parabolic -Laplace…

math.AP2020

Carleman estimates for a class of variable coefficient degenerate elliptic operators with applications to unique continuation

Agnid Banerjee, Ramesh Manna

In this paper, we obtain new Carleman estimates for a class of variable coefficient degenerate elliptic operators whose constant coefficient model at one point is the so called Bao…