Quantum Groups and Related Topics

R. Gielerak

ISBN 10: 0792319249 / ISBN 13: 9780792319245

Published by SPRINGER NATURE Aug 1992, 1992

About this Item

This item is printed on demand - it takes 3-4 days longer - Neuware -This volume presents the lectures given by distinguished contributors at the First German-Polish Max Born Symposium, held at Wojnowice in Poland in September, 1991. This is the first such symposium to continue the tradition of a German-Polish collaboration in theoretical physics in the form of biannual seminars organized between the Universities of Leipzig and Wroclaw since the early seventies. The papers in this volume are devoted to quantum group theory, noncommutative differential geometry, and integrable systems. Particular emphasis is given to the formalism of noncommutative geometry on quantum groups, the quantum deformation of Poincaré algebra and the axiomatic approach to superselection rules. Possible relations between noncommutative geometry and particle physics models are also considered. For researchers and postgraduate students of theoretical and mathematical physics. 284 pp. Englisch.

Seller Inventory # 9780792319245

Bibliographic Details

• Title: Quantum Groups and Related Topics
• Publisher: SPRINGER NATURE Aug 1992
• Publication Date: 1992
• Language: English
• ISBN 10: 0792319249
• ISBN 13: 9780792319245
• Binding: Buch
• Condition: Neu
• Dimensions: 250W x 175H x 21D millimeters 250 millimeters width by 175 millimeters height by 21 millimeters depth
• Weight: 676 grams

About this title

Synopsis

This volume presents the lectures given by distinguished contributors at the First German-Polish Max Born Symposium, held at Wojnowice in Poland in September, 1991.
This is the first such symposium to continue the tradition of a German-Polish collaboration in theoretical physics in the form of biannual seminars organized between the Universities of Leipzig and Wroclaw since the early seventies.
The papers in this volume are devoted to quantum group theory, noncommutative differential geometry, and integrable systems. Particular emphasis is given to the formalism of noncommutative geometry on quantum groups, the quantum deformation of Poincaré algebra and the axiomatic approach to superselection rules. Possible relations between noncommutative geometry and particle physics models are also considered.
For researchers and postgraduate students of theoretical and mathematical physics.