Agnid Banerjee, Ph.D.

Affiliations: 
2014 Mathematics Purdue University, West Lafayette, IN, United States 
Area:
Mathematics
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"Agnid Banerjee"

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Nicola 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
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