Random Matrices, Random Processes and Integrable Systems
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Beschreibung
Introduction by John Harnad
Part I Random Matrices, Random Processes and Integrable Models
Chapter 1 Random and Integrable Models in Mathematics and Physics by Pierre van Moerbeke
Chapter 2 Integrable Systems, Random Matrices, and Random Processes by Mark Adler
Part II Random Matrices and Applications
Chapter 3 Integral Operators in Random Matrix Theory by Harold Widom
Chapter 4 Lectures on Random Matrix Models by Pavel M. Bleher
Chapter 5 Large N Asymptotics in Random Matrices by Alexander R. Its
Chapter 6 Formal Matrix Integrals and Combinatorics of Maps by B. Eynard
Chapter 7 Application of Random Matrix Theory to Multivariate Statistics by Momar Dieng and Craig A. Tracy
Part I Random Matrices, Random Processes and Integrable Models
Chapter 1 Random and Integrable Models in Mathematics and Physics by Pierre van Moerbeke
Chapter 2 Integrable Systems, Random Matrices, and Random Processes by Mark Adler
Part II Random Matrices and Applications
Chapter 3 Integral Operators in Random Matrix Theory by Harold Widom
Chapter 4 Lectures on Random Matrix Models by Pavel M. Bleher
Chapter 5 Large N Asymptotics in Random Matrices by Alexander R. Its
Chapter 6 Formal Matrix Integrals and Combinatorics of Maps by B. Eynard
Chapter 7 Application of Random Matrix Theory to Multivariate Statistics by Momar Dieng and Craig A. Tracy
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