Symmetries, Integrable Systems and Representations (eBook)

Geben Sie eine Produktbewertung ab.

Autor: Kenji (Hrsg.) Iohara

CHF 177.00

ISBN: 978-1-4471-4863-0

Einband: PDF

Verfügbarkeit: Download, sofort verfügbar (Link per E-Mail)

Menge:

+ -

This volume is the result of two international workshops; Infinite Analysis 11 - Frontier of Integrability - held at University of Tokyo, Japan in July 25th to 29th, 2011, and Symmetries, Integrable Systems and Representations held at Université Claude Bernard Lyon 1, France in December 13th to 16th, 2011.

Included are research articles based on the talks presented at the workshops, latest results obtained thereafter, and some review articles. The subjects discussed range across diverse areas such as algebraic geometry, combinatorics, differential equations, integrable systems, representation theory, solvable lattice models and special functions.

Through these topics, the reader will find some recent developments in the field of mathematical physics and their interactions with several other domains.

Autor	Iohara, Kenji (Hrsg.) / Morier-Genoud, Sophie (Hrsg.) / Rémy, Bertrand (Hrsg.)
Verlag	Springer London
Einband	PDF
Erscheinungsjahr	2012
Seitenangabe	638 S.
Ausgabekennzeichen	Englisch
Abbildungen	X, 638 p.
Auflage	2013

Über den Autor Kenji (Hrsg.) Iohara

Kenji Iohara is a Professor at Université Claude Bernard Lyon 1, France. His research focuses mainly on the Lie theory, singularity, and special functions. He co-authored "Representation Theory of the Virasoro Algebra" (978-0-85729-159-2), published with Springer.Philippe Malbos is a Professor at Université Claude Bernard Lyon 1, France. His fields of research include algebraic rewriting, Gröbner bases, and homological algebra. Masa-Hiko Saito is a Professor and Director of the Center for Mathematical and Data Sciences at Kobe University, Japan. His interests include algebraic geometry and its applications to integrable systems. Nobuki Takayama is a Professor at Kobe University, Japan. His research fields comprise computer algebra, hypergeometric functions, D-modules, and algebraic statistics. He co-authored "Gröbner Deformations of Hypergeometric Differential Equations" (978-3-540-66065-1), published by Springer.