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Springer - Random Matrices, Random Processes and Integrable Systems

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Description

Explore the deep connections between random matrices, random processes, and integrable systems in this specialized volume from the CRM Series in Mathematical Physics. This book examines how two seemingly unrelated domains relate to one another through the lens of deformation theory. Readers will study how parameters characterizing measures or the domain of eigenvalue localization affect these systems. The text explains how the resulting differential equations that determine partition functions and correlation functions are of the same type, providing a unified view of these mathematical structures. This work is an essential resource for those studying the relations between random matrix models and classical integrable systems theory.

Key Features

Examines the connections between random matrices and integrable systems within the CRM Series in Mathematical Physics.

Covers the relationship between random matrix models and the theory of classical integrable systems.

Analyzes deformation theory through the variation of parameters in measures and eigenvalue localization domains.

Details the differential equations used to determine partition functions and correlation functions.

Provides a mathematical foundation for understanding how random processes interact with integrable systems.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
15 July 2013
Listed Since
07 June 2013

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