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Peter Forrester's selected work
CLASSICAL DISCRETE SYMPLECTIC ENSEMBLES ON THE LINEAR AND EXPONENTIAL LATTICE: SKEW ORTHOG..
A Synthesis Of Random Matrix Theory For Applications In Mathematics, Physics And Engineeri..
A generalisation of the relation between zeros of the complex Kac polynomial and eigenvalu..
Displaying the 9 most recent projects by Peter Forrester.
Internal Research Grant
Displaying the 249 most recent scholarly works by Peter Forrester.
Orthogonal and symplectic Harish-Chandra integrals and matrix product ensembles
Peter J Forrester, Jesper R Ipsen, Dang-Zheng Liu, Lun Zhang
Journal article | 2019 | Random Matrices: Theory and Applications
In this paper, we highlight the role played by orthogonal and symplectic Harish-Chandra integrals in the study of real-valued matr..
Multiplicative convolution of real asymmetric and real anti-symmetric matrices
Mario Kieburg, Peter J Forrester, Jesper R Ipsen
Journal article | 2019 | Advances in Pure and Applied Mathematics
Abstract The singular values of products of standard complex Gaussian random matrices, or sub-blocks of Haar distribut..
Honours, Awards and Fellowships
FAA - Fellow of the Australian Academy of Science
Fellow of the Australian Mathematical Society