Asymptotic Combinatorics with Application to Mathematical Physics edited by V.A. Malyshev, A.M. Vershik.

New and striking results obtained in recent years from an intensive study of asymptotic combinatorics have led to a new, higher level of understanding of related problems: the theory of integrable systems, the Riemann-Hilbert problem, asymptotic representation theory, spectra of random matrices, com...

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Bibliographic Details
Corporate Author: SpringerLink (Online service)
Other Authors: Malyshev, V.A (Editor), Vershik, A.M (Editor)
Format: eBook
Language:English
Published: Dordrecht : Springer Netherlands : Imprint: Springer, 2002.
Edition:1st ed. 2002.
Series:Nato Science Series II:, Mathematics, Physics and Chemistry, 77
Springer eBook Collection.
Subjects:
Online Access:Click to view e-book
Holy Cross Note:Loaded electronically.
Electronic access restricted to members of the Holy Cross Community.

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505 0 |a One / Matrix Models and Graph Enumeration -- Matrix Quantum Mechanics -- to matrix models -- A Class of the Multi-Interval Eigenvalue Distributions of Matrix Models and Related Structures -- Combinatorics and Probability of Maps -- The Combinatorics of Alternating Tangles: from theory to computerized enumeration -- Invariance Principles for Non-uniform Random Mappings and Trees -- Two / Integrable Models (of Statistical Physics and Quantum Field Theory) -- Renormalization group solution of fermionic Dyson model -- Statistical Mechanics and Number Theory -- Quantization of Thermodynamics and the Bardeen-Cooper-Schriffer-Bogolyubov Equation -- Approximate Distribution of Hitting Probabilities for a Regular Surface with Compact Support in 2D -- Three / Representation Theory -- Notes on homogeneous vector bundles over complex flag manifolds -- Representations Theory and Doubles of Yangians of Classical Lie Superalgebras -- Idempotent (asymptotic) Mathematics and the Representation theory -- A new approach to Berezin kernels and canonical representations -- Theta Hypergeometric Series. 
520 |a New and striking results obtained in recent years from an intensive study of asymptotic combinatorics have led to a new, higher level of understanding of related problems: the theory of integrable systems, the Riemann-Hilbert problem, asymptotic representation theory, spectra of random matrices, combinatorics of Young diagrams and permutations, and even some aspects of quantum field theory. 
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