The Oxford Handbook of Random Matrix Theory
Published on 17. September 2015
Book
Paperback/Softback
960 pages
978-0-19-874419-1 (ISBN)
Description
With a foreword by Freeman Dyson, the handbook brings together leading mathematicians and physicists to offer a comprehensive overview of random matrix theory, including a guide to new developments and the diverse range of applications of this approach.
In part one, all modern and classical techniques of solving random matrix models are explored, including orthogonal polynomials, exact replicas or supersymmetry. Further, all main extensions of the classical Gaussian ensembles of
In part one, all modern and classical techniques of solving random matrix models are explored, including orthogonal polynomials, exact replicas or supersymmetry. Further, all main extensions of the classical Gaussian ensembles of
More details
Series
Language
English
Place of publication
Oxford
United Kingdom
Target group
College/higher education
Dimensions
Height: 246 mm
Width: 171 mm
Thickness: 49 mm
Weight
1635 gr
ISBN-13
978-0-19-874419-1 (9780198744191)
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Schweitzer Classification
Other editions
Additional editions
Gernot Akemann | Jinho Baik | Philippe Di Francesco
The Oxford Handbook of Random Matrix Theory
Book
07/2011
Oxford University Press
€245.30
Shipment within 15-20 days
Persons
Gernot Akemann gained his PhD in theoretical physics at Leibniz Universitaet Hannover in 1996. He was an EU Marie-Curie Fellow from 1996 until 1998. He has worked at MPIK Heidelberg and later at CEA SPhT, where he held a Heisenberg fellowship. He is currently Professor for Mathematical Physics at the Faculty of Physics, Bielefeld University, Germany.
Jinho Baik gained his PhD in mathematics at New York University in 1999. He has been the recipient of the AMS Centennial Fellowship, the Sloan Research Fellowship and he won the CMFT2005 Young Researcher Award. He is currently an associate professor in the Department of Mathematics, University of Michigan.
Philippe Di Francesco gained his PhD in theoretical physics in 1989 at the Universite Pierre et Marie Curie (Paris 6). He completed his habilitation in mathematics in 2004 at the Universite Paris Diderot (Paris 7). He was a postdoctoral researcher in the Department of Mathematics, Princeton and a professor with the Department of Mathematics, University of North Carolina. He has been a research member of IPHT, CEA Saclay since 1989.
Jinho Baik gained his PhD in mathematics at New York University in 1999. He has been the recipient of the AMS Centennial Fellowship, the Sloan Research Fellowship and he won the CMFT2005 Young Researcher Award. He is currently an associate professor in the Department of Mathematics, University of Michigan.
Philippe Di Francesco gained his PhD in theoretical physics in 1989 at the Universite Pierre et Marie Curie (Paris 6). He completed his habilitation in mathematics in 2004 at the Universite Paris Diderot (Paris 7). He was a postdoctoral researcher in the Department of Mathematics, Princeton and a professor with the Department of Mathematics, University of North Carolina. He has been a research member of IPHT, CEA Saclay since 1989.
Content
I INTRODUCTION; II PROPERTIES OF RANDOM MATRIX THEORY; III APPLICATIONS OF RANDOM MATRIX THEORY