Sudeshna Bhattacharjee

activity

20232026

β

-ensembles and applications to last passage percolation

2 citations · 3 across the 8 of their papers we have counts for

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4 papers · 1 filter

math.PR2024

The Paquette-Zeitouni law of fractional logarithms for the GUE minor process and the Plancherel growth process

Jnaneshwar Baslingker, Riddhipratim Basu, Sudeshna Bhattacharjee +1

It is well-known that the largest eigenvalue of an $n \times n$ GUE matrix and the length of a longest increasing subsequence in a uniform random permutation of length $n$ , both con…

math.PR2024

Limit theorems for extrema of Airy processes

Riddhipratim Basu, Sudeshna Bhattacharjee

We establish limit theorems for the maxima and minima of Airy $_{1}$ and Airy $_{2}$ processes (denoted by $A_{1} (\cdot)$ and $A_{2} (\cdot)$ respectively) over growing in…

math.PR2024★ 2 cited

Optimal tail estimates in $β$ -ensembles and applications to last passage percolation

Jnaneshwar Baslingker, Riddhipratim Basu, Sudeshna Bhattacharjee +1

Hermite and Laguerre $β$ -ensembles are important and well studied models in random matrix theory with special cases $β = 1, 2, 4$ corresponding to eigenvalues of classical random matri…

math.PR2024★ 1 cited

Road layout in the KPZ class

Márton Balázs, Sudeshna Bhattacharjee, Karambir Das +1

We propose a road layout and traffic model, based on last passage percolation (LPP). An easy naive argument shows that coalescence of traffic trajectories is essential to be consid…

The Paquette-Zeitouni law of fractional logarithms for the GUE minor process and the Plancherel growth process

Limit theorems for extrema of Airy processes

Optimal tail estimates in β-ensembles and applications to last passage percolation

Road layout in the KPZ class

Optimal tail estimates in $β$ -ensembles and applications to last passage percolation