activity
20182026
collaborators

12 papers

math.SP2026

On almost commuting matrices with respect to the normalized Hilbert--Schmidt norm

Mohit Bansil, Ilya Kachkovskiy

In this paper, we consider the Rosenthal -- Halmos problem of almost commuting matrices with respect to the normalized Hilbert -- Schmidt norm …

math.AP2024

Hidden monotonicity and canonical transformations for mean field games and master equations

Mohit Bansil, Alpár R. Mészáros

In this paper we unveil novel monotonicity conditions applicable for Mean Field Games through the exploration of finite dimensional . Our findings contr…

math.OC2024

On classical solutions and canonical transformations for Hamilton--Jacobi--Bellman equations

Mohit Bansil, Alpár R. Mészáros

In this note we show how canonical transformations reveal hidden convexity properties for deterministic optimal control problems, which in turn result in global existence of $C^{1,…

math.AP2023

Global Well-Posedness of Displacement Monotone Degenerate Mean Field Games Master Equations

Mohit Bansil, Alpár R. Mészáros, Chenchen Mou

In this paper we construct global in time classical solutions to mean field games master equations in the lack of idiosyncratic noise in the individual agents' dynamics. These incl…

math.OC2020

-transport with discrete target as a combinatorial matching problem

Mohit Bansil, Jun Kitagawa

In this short note, we show that given a cost function , any coupling of two probability measures where the second is a discrete measure can be associated to a certain bipar…

math.OC2020

Computational Semi-Discrete Optimal Transport with General Storage Fees

Mohit Bansil

We propose and analyze a modified damped Newton algorithm to solve the semi-discrete optimal transport with storage fees. We prove global linear convergence for a wide range of sto…