activity
20142025
most citedSubcritical multiplicative chaos for regularized counting statistics from random matrix theory

34 citations · 176 across the 15 of their papers we have counts for

collaborators

15 papers

math-ph2025

Asymptotics for a class of planar orthogonal polynomials and truncated unitary matrices

Alfredo Deaño, Kenneth T-R McLaughlin, Leslie Molag +1

We carry out the asymptotic analysis as of a class of orthogonal polynomials of degree , defined with respect to the planar measure \begin{equation*} d…

math-ph2023★ 5 cited

Large deviations and fluctuations of real eigenvalues of elliptic random matrices

Sung-Soo Byun, Leslie Molag, Nick Simm

We study real eigenvalues of real elliptic Ginibre matrices indexed by a non-Hermiticity parameter , in both the strong and weak non-Hermiticity regime. Here…

math-ph2021

Characteristic polynomials of random truncations: moments, duality and asymptotics

Alexander Serebryakov, Nick Simm, Guillaume Dubach

We study moments of characteristic polynomials of truncated Haar distributed matrices from the three classical compact groups O(N), U(N) and Sp(2N). For finite matrix size we calcu…

math.PR2021★ 2 cited

Fluctuations and correlations for products of real asymmetric random matrices

Will FitzGerald, Nick Simm

We study the real eigenvalue statistics of products of independent real Ginibre random matrices. These are matrices all of whose entries are real i.i.d. standard Gaussian random va…

math.PR2021★ 11 cited

On the number of real eigenvalues of a product of truncated orthogonal random matrices

Alex Little, Francesco Mezzadri, Nick Simm

Let be chosen uniformly at random from the group of orthogonal matrices. Denote by the upper-left corner of , which we refer to…

math.PR2020★ 5 cited

Secular Coefficients and the Holomorphic Multiplicative Chaos

Joseph Najnudel, Elliot Paquette, Nick Simm

We study the secular coefficients of random unitary matrices drawn from the Circular -Ensemble, which are defined as the coefficients of in the ch…