activity
20082024
most citedA method to calculate correlation functions for random matrices of odd size

25 citations · 79 across the 10 of their papers we have counts for

collaborators

11 papers

q-bio.QM2024★ 4 cited

Improved absolute abundance estimates from spatial count data with simulation and microfossil case studies

Chris Mays, Marcos Amores, Anthony Mays

Many fundamental parameters of biological systems -- eg. productivity, population sizes and biomass -- are most effectively expressed in absolute terms. In contrast to proportional…

math-ph2022

Finite size corrections relating to distributions of the length of longest increasing subsequences

Peter J. Forrester, Anthony Mays

Considered are the large , or large intensity, forms of the distribution of the length of the longest increasing subsequences for various models. Earlier work has established th…

math-ph2020★ 1 cited

Tracy-Widom distributions for the Gaussian orthogonal and symplectic ensembles revisited: a skew-orthogonal polynomials approach

Anthony Mays, Anita Ponsaing, Gregory Schehr

We study the distribution of the largest eigenvalue in the "Pfaffian" classical ensembles of random matrix theory, namely in the Gaussian orthogonal (GOE) and Gaussian symplectic (…

math-ph2018★ 2 cited

Determinantal polynomial wave functions induced by random matrices

Anthony Mays, Anita K. Ponsaing, David M. Paganin

Random-matrix eigenvalues have a well-known interpretation as a gas of like-charge particles. We make use of this to introduce a model of vortex dynamics by defining a time-depende…

math-ph2016

Finite size effects for spacing distributions in random matrix theory: circular ensembles and Riemann zeros

Folkmar Bornemann, Peter J. Forrester, Anthony Mays

According to Dyson's three fold way, from the viewpoint of global time reversal symmetry there are three circular ensembles of unitary random matrices relevant to the study of chao…

math-ph2016

An induced real quaternion spherical ensemble of random matrices

Anthony Mays, Anita Ponsaing

We study the induced spherical ensemble of non-Hermitian matrices with real quaternion entries (considering each quaternion as a complex matrix). We define the ensemble…