Dr Shirsho Mukherjee
-
Email
shirsho.mukherjee@essex.ac.uk -
Location
5A.139, Colchester Campus
Publications
Publications (8)
Manfredi, JJ. and Mukherjee, S., (2024). Comparison principles for degenerate sub-elliptic equations in non-divergence form
Akman, M. and Mukherjee, S., (2023). On the Minkowski problem for p-harmonic measures
Citti, G. and Mukherjee, S., (2021). Regularity of quasi-linear equations with Hörmander vector fields of step two
Mukherjee, S. and Sire, Y., (2019). Regularity of inhomogeneous Quasi-linear equations on the Heisenberg Group
Mukherjee, S., (2018). $C^{1,α}$-Regularity of Quasilinear equations on the Heisenberg Group
Mukherjee, S., (2018). On Local Lipschitz Regularity For Quasilinear equations in the Heisenberg Group
Fusco, N., Mukherjee, S. and Zhang, YR-Y., (2018). A Variational Characterisation of the Second Eigenvalue of the p-Laplacian on Quasi Open Sets
Mukherjee, S. and Zhong, X., (2017). $C^{1,α}$-Regularity for variational problems in the Heisenberg group
Journal articles (6)
Mukherjee, S., (2023). C1,α-regularity of quasilinear equations on the Heisenberg group. Journal of Differential Equations. 360, 452-499
Citti, G. and Mukherjee, S., (2022). Regularity of quasi-linear equations with Hörmander vector fields of step two. Advances in Mathematics. 408, 108593-108593
Mukherjee, S. and Zhong, X., (2021). C1,α-regularity for variational problems in the Heisenberg group. Analysis & PDE. 14 (2), 567-594
Mukherjee, S., (2021). On local Lipschitz regularity for quasilinear equations in the Heisenberg group. Nonlinear Analysis. 212, 112453-112453
Mukherjee, S. and Sire, Y., (2021). Regularity of Inhomogeneous Quasi-Linear Equations on the Heisenberg Group. Analysis in Theory and Applications. 37 (4), 520-540
Fusco, N., Mukherjee, S. and Zhang, YR., (2019). A variational characterisation of the second eigenvalue of the p‐Laplacian on quasi open sets. Proceedings of the London Mathematical Society. 119 (3), 579-612
Book chapters (1)
Mukherjee, S., On minimax characterization in non-linear eigenvalue problems.. In: Bruno Pini Mathematical Analysis Seminar 2021.. Università di Bologna, Alma Mater Studiorum, Bologna, 2022. 140. 81- 100