P. J. Forrester

activity

19992003

most citedDevelopments in Random Matrix Theory

1 citations · 1 across the 1 of their papers we have counts for

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cond-mat2002

Finite one dimensional impenetrable Bose systems: Occupation numbers

P. J. Forrester, N. E. Frankel, T. M. Garoni +1

Bosons in the form of ultra cold alkali atoms can be confined to a one dimensional (1d) domain by the use of harmonic traps. This motivates the study of the ground state occupation…

math-ph2002

Application of the $τ$ -function theory of Painlevé equations to random matrices: \PV, \PIII, the LUE, JUE and CUE

P. J. Forrester, N. S. Witte

With $< \cdot >$ denoting an average with respect to the eigenvalue PDF for the Laguerre unitary ensemble, the object of our study is $ \tilde{E}_N(I;a,μ) := < \prod_{l=1}^N χ_{(0,\i…

Finite one dimensional impenetrable Bose systems: Occupation numbers

Application of the τ-function theory of Painlevé equations to random matrices: \PV, \PIII, the LUE, JUE and CUE

Application of the $τ$ -function theory of Painlevé equations to random matrices: \PV, \PIII, the LUE, JUE and CUE