C. Cosgrove

most citedGap Probabilities for Edge Intervals in Finite Gaussian and Jacobi Unitary Matrix Ensembles

25 citations · 28 across the 3 of their papers we have counts for

collaborators

3 papers

math-ph2022★ 3 cited

Factorization of Ising correlations C(M,N) for $ν = - k$ and M+N odd, $M \leq N$ , $T < T_{c}$ and their lambda extensions

S. Boukraa, C. Cosgrove, J. -M. Maillard +1

We study the factorizations of Ising low-temperature correlations C(M,N) for $ν = - k$ and M+N odd, $M \leq N$ , for both the cases $M \neq = 0$ where there are two factors, and $M = 0$ wher…

math-ph2000

Integrability, Random Matrices and Painlevé Transcendents

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

The probability that an interval $I$ 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-ph2000★ 25 cited

Gap Probabilities for Edge Intervals in Finite Gaussian and Jacobi Unitary Matrix Ensembles

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

The probabilities for gaps in the eigenvalue spectrum of the finite dimension $N \times N$ random matrix Hermite and Jacobi unitary ensembles on some single and disconnected doub…

Factorization of Ising correlations C(M,N) for ν=−k and M+N odd, M≤N, T<Tc​ and their lambda extensions

Integrability, Random Matrices and Painlevé Transcendents

Gap Probabilities for Edge Intervals in Finite Gaussian and Jacobi Unitary Matrix Ensembles

Factorization of Ising correlations C(M,N) for $ν = - k$ and M+N odd, $M \leq N$ , $T < T_{c}$ and their lambda extensions