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Title Algebraic combinatorics and quantum groups / edited by Naihuan Jing
Published River Edge, NJ : World Scientific, ©2003

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Description 1 online resource (vii, 161 pages) : illustrations
Contents Uno's conjecture on representation types of Hecke algebras / S. Ariki -- Quiver varieties, affine Lie algebras, algebras of BPS states, and semicanonical basis / I. Frenkel, A. Malkin and M. Vybornov -- Divided differences of type D and the Grassmannian of complex structures / H. Duan and P. Pragacz -- Tableaux statistics for two part Macdonald polynomials / L. Lapointe and J. Morse -- A crystal to rigged configuration bijection for nonexceptional affine algebras / M. Okado, A. Schilling and M. Shimozono -- Littlewood's formulas for characters of orthogonal and symplectic groups / A. Lascoux -- A q-analog of Schur's Q-functions / G. Tudose and M. Zabrocki
Summary Algebraic combinatorics has evolved into one of the most active areas of mathematics. Its developments have become more interactive with not only its traditional field representation theory but also geometry, mathematical physics and harmonic analysis. This book presents articles from some of the key contributors in the area. It covers Hecke algebras, Hall algebras, the Macdonald polynomial and its deviations, and their relations with other fields
Bibliography Includes bibliographical references
Notes Print version record
Subject Combinatorial analysis -- Congresses
Quantum groups -- Congresses
Algebra -- Congresses
MATHEMATICS -- Combinatorics.
Algebra
Combinatorial analysis
Quantum groups
Algebraische Kombinatorik
Hecke-Algebra
Statistische Mechanik
Symmetrische Funktion
Genre/Form Conference papers and proceedings
Kongress.
Form Electronic book
Author Jing, Naihuan
LC no. 2003279755
ISBN 9789812775405
9812775404
1281928127
9781281928122