1 citations · 2 across the 2 of their papers we have counts for
2 papers
math-ph2005★ 1 cited
Random discrete Schrödinger operators from Random Matrix Theory
Jonathan Breuer, Peter J. Forrester, Uzy Smilansky
We investigate random, discrete Schrödiner operators which arise naturally in the theory of random matrices, and depend parametrically on Dyson's Coulomb gas inverse temperature $β…
math.CO2005★ 1 cited
Counting formulas associated with some random matrix averages
Peter J. Forrester, Alex Gamburd
Moments of secular and inverse secular coefficients, averaged over random matrices from classical groups, are related to the enumeration of non-negative matrices with prescribed ro…