Agnid Banerjee, Ph.D.
Affiliations: | 2014 | Mathematics | Purdue University, West Lafayette, IN, United States |
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"Agnid Banerjee"Parents
Sign in to add mentorNicola Garofalo | grad student | 2014 | Purdue | |
(Normalized p-laplacian evolution: boundary behavior of non-negative solutions of fully nonlinear parabolic equations: Gradient bounds for p-harmonic systems with vanishing neumann (dirichlet) data in a convex domain.) |
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Publications
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Adimurthi K, Banerjee A. (2020) Borderline regularity for fully nonlinear equations in Dini domains Advances in Calculus of Variations |
Banerjee A, Garofalo N, Munive IH, et al. (2020) The Harnack inequality for a class of nonlocal parabolic equations Communications in Contemporary Mathematics. 2050050 |
Banerjee A, Munive IH. (2020) Gradient continuity estimates for the normalized p-poisson equation Communications in Contemporary Mathematics. 22: 1950069 |
Banerjee A, Manna R. (2020) Space like strong unique continuation for sublinear parabolic equations Journal of the London Mathematical Society-Second Series. 102: 205-228 |
Banerjee A, Garofalo N, Manna R. (2020) Carleman estimates for Baouendi–Grushin operators with applications to quantitative uniqueness and strong unique continuation Applicable Analysis. 1-22 |
Adimurthi K, Banerjee A, Verma RB. (2020) Twice differentiability of solutions to fully nonlinear parabolic equations near the boundary Nonlinear Analysis-Theory Methods & Applications. 197: 111830 |
Banerjee A, Garofalo N, Manna R. (2020) A Strong Unique Continuation Property for the Heat Operator with Hardy Type Potential Journal of Geometric Analysis. 1-25 |
Banerjee A, Mallick A. (2020) On the strong unique continuation property of a degenerate elliptic operator with Hardy-type potential Annali Di Matematica Pura Ed Applicata. 199: 1-21 |
Banerjee A. (2018) Sharp vanishing order of solutions to stationary Schrödinger equations on Carnot groups of arbitrary step Journal of Mathematical Analysis and Applications. 465: 571-587 |
Banerjee A, Garofalo N. (2018) Monotonicity of generalized frequencies and the strong unique continuation property for fractional parabolic equations Advances in Mathematics. 336: 149-241 |