19 citations · 46 across the 6 of their papers we have counts for
6 papers
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…
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…
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…
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…
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…
Functional form for the leading correction to the distribution of the largest eigenvalue in the GUE and LUE
Peter J Forrester, Allan K Trinh
The neighbourhood of the largest eigenvalue in the Gaussian unitary ensemble (GUE) and Laguerre unitary ensemble (LUE) is referred to as the soft edge. It is known th…