peter forrester

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Nicholas WitteVictoria University of WellingtonVerified email at vuw.ac.nz
George E AndrewsProfessor of Mathematics, Pennsylvania State UnivserityVerified email at math.psu.edu
Tim GaroniMonash UniversityVerified email at monash.edu
Gabriel TellezProfesor Titular, Departamento de Física, Universidad de los Andes, Bogotá, ColombiaVerified email at uniandes.edu.co
Dang-Zheng LiuAssociate Professor, University of Science and Technology of ChinaVerified email at ustc.edu.cn
Shi-Hao LiDistinguished Researcher, Sichuan UniversityVerified email at scu.edu.cn
Sung-Soo ByunSeoul National UniversityVerified email at snu.ac.kr
Jiyuan ZhangKatholieke Universiteit LeuvenVerified email at kuleuven.be
Patrick DesrosiersCERVO Brain Research Center, Université LavalVerified email at phy.ulaval.ca
Mario KieburgThe University of MelbourneVerified email at unimelb.edu.au
Santosh KumarAssociate Professor, Department of Physics, Shiv Nadar UniversityVerified email at snu.edu.in
gregory schehrLaboratoire de Physique Théorique et Hautes Energies, Sorbonne UniversitéVerified email at u-psud.fr
Satya Majumdardirecteur de recherche, CNRS, LPTMS, Universite Paris-Sud, Orsay, FRANCEVerified email at u-psud.fr
Folkmar BornemannProfessor of Mathematics, Technische Universität München, GermanyVerified email at tum.de
Anas A. RahmanPostdoctoral fellow at the International Centre for Theoretical Physics (ICTP)Verified email at ictp.it
Tankut CanEmory UniversityVerified email at emory.edu
WiegmannUniversity of ChicagoVerified email at uchicago.edu
Brian ConreyAmerican Institute of MathematicsVerified email at aimath.org
Dong WangAssociate Professor of Mathematics, University of Chinese Academy of SciencesVerified email at wangd-math.xyz
Estelle BasorAIMVerified email at calpoly.edu

peter forrester

Professor of Mathematics, University of Melbourne

Verified email at unimelb.edu.au - Homepage

Statistical mechanics random matrices special functions


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Log-gases and random matrices (LMS-34) PJ Forrester Princeton university press, 2010	1964	2010
Eight-vertex SOS model and generalized Rogers-Ramanujan-type identities GE Andrews, RJ Baxter, PJ Forrester Journal of Statistical Physics 35 (3), 193-266, 1984	1136	1984
The spectrum edge of random matrix ensembles PJ Forrester Nuclear Physics B 402 (3), 709-728, 1993	567	1993
The importance of the Selberg integral P Forrester, S Warnaar Bulletin of the American Mathematical Society 45 (4), 489-534, 2008	377	2008
The Calogero-Sutherland model and generalized classical polynomials TH Baker, PJ Forrester Communications in Mathematical Physics 188, 175-216, 1997	296	1997
Eigenvalue statistics of the real Ginibre ensemble PJ Forrester, T Nagao Physical review letters 99 (5), 050603, 2007	167	2007
Further exact solutions of the eight-vertex SOS model and generalizations of the Rogers-Ramanujan identities PJ Forrester, RJ Baxter Journal of statistical physics 38, 435-472, 1985	164	1985
Application of the τ-Function Theory¶ of Painlevé Equations to Random Matrices:¶ PIV, PII and the GUE PJ Forrester, NS Witte Communications in Mathematical Physics 219 (2), 357-398, 2001	158	2001
Correlations for the orthogonal-unitary and symplectic-unitary transitions at the hard and soft edges PJ Forrester, T Nagao, G Honner Nuclear Physics B 553 (3), 601-643, 1999	151	1999
Finite one-dimensional impenetrable Bose systems: Occupation numbers PJ Forrester, NE Frankel, TM Garoni, NS Witte Physical Review A 67 (4), 043607, 2003	150	2003
Non-intersecting Brownian walkers and Yang–Mills theory on the sphere PJ Forrester, SN Majumdar, G Schehr Nuclear Physics B 844 (3), 500-526, 2011	142	2011
Asymptotic correlations at the spectrum edge of random matrices T Nagao, PJ Forrester Nuclear Physics B 435 (3), 401-420, 1995	140	1995
Exact statistical properties of the zeros of complex random polynomials PJ Forrester, G Honner Journal of Physics A: Mathematical and General 32 (16), 2961, 1999	133	1999
Modelling with differential and difference equations G Fulford, P Forrester, A Jones Cambridge University Press, 1997	133	1997
Application of the τ‐function theory of Painlevé equations to random matrices: P_V, P_III, the LUE, JUE, and CUE PJ Forrester, NS Witte Communications on Pure and Applied Mathematics: A Journal Issued by the …, 2002	126	2002
Selberg correlation integrals and the 1r2 quantum many-body system PJ Forrester Nuclear Physics B 388 (3), 671-699, 1992	121	1992
Developments in random matrix theory PJ Forrester, NC Snaith, JJM Verbaarschot Journal of Physics A: Mathematical and General 36 (12), R1, 2003	119	2003
Application of the τ-function theory of Painlevé equations to random matrices: PVI, the JUE, CyUE, cJUE and scaled limits PJ Forrester, NS Witte Nagoya Mathematical Journal 174, 29-114, 2004	114	2004
Classical skew orthogonal polynomials and random matrices M Adler, PJ Forrester, T Nagao, P Van Moerbeke Journal of Statistical Physics 99, 141-170, 2000	113	2000
Interpretations of some parameter dependent generalizations of classical matrix ensembles PJ Forrester, EM Rains Probability theory and related fields 131 (1), 1-61, 2005	106	2005

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