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Asymptotic Combinatorics with Applications to Mathematical Physics

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Cover of 'Asymptotic Combinatorics with Applications to Mathematical Physics'

Table of Contents

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    Book Overview
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    Chapter 1 Asymptotic representation theory and Riemann — Hilbert problem
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    Chapter 2 Four Lectures on Random Matrix Theory
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    Chapter 3 Free Probability Theory and Random Matrices
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    Chapter 4 A Noncommutative Version of Kerov’s Gaussian Limit for the Plancherel Measure of the Symmetric Group
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    Chapter 5 Random trees and moduli of curves
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    Chapter 6 An introduction to harmonic analysis on the infinite symmetric group
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    Chapter 7 Two lectures on the asymptotic representation theory and statistics of Young diagrams
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    Chapter 8 Characters of symmetric groups and free cumulants
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    Chapter 9 Algebraic length and Poincaré series on reflection groups with applications to representations theory
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    Chapter 10 Mixed hook-length formula for degenerate a fine Hecke algebras
Attention for Chapter 10: Mixed hook-length formula for degenerate a fine Hecke algebras
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Chapter title
Mixed hook-length formula for degenerate a fine Hecke algebras
Chapter number 10
Book title
Asymptotic Combinatorics with Applications to Mathematical Physics
Published by
Springer, Berlin, Heidelberg, January 2003
DOI 10.1007/3-540-44890-x_10
Book ISBNs
978-3-54-040312-8, 978-3-54-044890-7
Authors

Maxim Nazarov

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