activity
19992003
most citedDevelopments in Random Matrix Theory

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

collaborators

5 papers

cond-mat.dis-nn20031 cited

Developments in Random Matrix Theory

N. C. Snaith, P. J. Forrester, J. J. M. Verbaarschot

In this preface to the Journal of Physics A, Special Edition on Random Matrix Theory, we give a review of the main historical developments of random matrix theory. A short summary…

math-ph2002

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

P. J. Forrester, N. S. Witte

With 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…

math-ph2000

Integrability, Random Matrices and Painlevé Transcendents

N. S. Witte, P. J. Forrester, Christopher M. Cosgrove

The probability that an interval is free of eigenvalues in a matrix ensemble with unitary symmetry is given by a Fredholm determinant. When the weight function in the matrix en…

math.QA2000

Pieri-type formulas for the non-symmetric Jack polynomials

P. J. Forrester, D. S. McAnally

In the theory of symmetric Jack polynomials the coefficients in the expansion of the th elementary symmetric function times a Jack polynomial expressed as a series in J…

cond-mat.stat-mech1999

Exact Finite Size Study of the 2dOCP at Gamma=4 and Gamma=6

G. Tellez, P. J. Forrester

An exact numerical study is undertaken into the finite calculation of the free energy and distribution functions for the two-dimensional one-component plasma. Both disk and sph…