MathPhys Odyssey 2001: Integrable Models and Beyond In Honor of Barry M. McCoy

MathPhys Odyssey 2001: Integrable Models and Beyond In Honor of Barry M. McCoy

MathPhys Odyssey 2001: Integrable Models and Beyond In Honor of Barry M. McCoy

MathPhys Odyssey 2001: Integrable Models and Beyond In Honor of Barry M. McCoy

Paperback(Softcover reprint of the original 1st ed. 2002)

$109.99 
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Overview

'MathPhys Odyssey 2001' will serve as an excellent reference text for mathematical physicists and graduate students in a number of areas.; Kashiwara/Miwa have a good track record with both SV and Birkhauser.

Product Details

ISBN-13: 9781461266051
Publisher: Birkhäuser Boston
Publication date: 10/21/2012
Series: Progress in Mathematical Physics , #23
Edition description: Softcover reprint of the original 1st ed. 2002
Pages: 476
Product dimensions: 6.10(w) x 9.25(h) x 0.04(d)

Table of Contents

Wavevector-Dependent Susceptibility in Aperiodic Planar Ising Models.- Correlation Functions and Susceptibility in the Z-Invariant Ising Model.- A Rapidity-Independent Parameter in the Star-Triangle Relation.- Evaluation of Integrals Representing Correlations in the XXX Heisenberg Spin Chain.- A Note on Quotients of the Onsager Algebra.- Evaluation Parameters and Bethe Roots for the Six-Vertex Model at Roots of Unity.- Normalization Factors, Reflection Amplitudes and Integrable Systems.- Vertex Operator Algebra Arising from the Minimal Series M(3, p) and Monomial Basis.- Paths, Crystals and Fermionic Formulae.- The Nonlinear Steepest Descent Approach to the Asymptotics of the Second Painlevé Transcendent in the Complex Domain.- Generalized Umemura Polynomials and the Hirota—Miwa Equation.- Correlation Functions of Quantum Integrable Models: The XXZ Spin Chain.- On Form Factors of the SU(2) Invariant Thirring Model.- Integrable Boundaries and Universal TBA Functional Equations.- Conformal Field Theories, Graphs and Quantum Algebras.- q-Supernomial Coefficients: From Riggings to Ribbons.- Separation of Variables for Quantum Integrable Models Related to $${U_q}({\widehat {sl}_N})$$.- On a Distribution Function Arising in Computational Biology.
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