activity
20182020
most citedOptimal soft edge scaling variables for the Gaussian and Laguerre even ensembles

19 citations · 20 across the 3 of their papers we have counts for

collaborators

5 papers

math-ph2020

Asymptotic correlations with corrections for the circular Jacobi -ensemble

Peter J. Forrester, Shi-Hao Li, Allan K. Trinh

Previous works have considered the leading correction term to the scaled limit of various correlation functions and distributions for classical random matrix ensembles and their $β…

math-ph20191 cited

Finite size corrections at the hard edge for the Laguerre ensemble

Peter J. Forrester, Allan K. Trinh

A fundamental question in random matrix theory is to quantify the optimal rate of convergence to universal laws. We take up this problem for the Laguerre ensemble, characterise…

math-ph201819 cited

Optimal soft edge scaling variables for the Gaussian and Laguerre even ensembles

Peter J. Forrester, Allan K. Trinh

The ensembles are a class of eigenvalue probability densities which generalise the invariant ensembles of classical random matrix theory. In the case of the Gaussian and Laguer…

math-ph2018

Comment on "Finite size effects in the averaged eigenvalue density of Wigner random-sign real symmetric matrices" by G.S. Dhesi and M. Ausloos

Peter J. Forrester, Allan K. Trinh

The recent paper "Finite size effects in the averaged eigenvalue density of Wigner random-sign real symmetric matrices" by G.S. Dhesi and M. Ausloos [Phys. Rev. E 93 (2016), 062115…

math-ph2018

Leading corrections to the scaling function on the diagonal for the two-dimensional Ising model

P. J. Forrester, J. H. H. Perk, A. K. Trinh +1

In the neighbourhood of the critical point, the correlation length of the spin-spin correlation function of the two-dimensional Ising model diverges. The correlation function permi…