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Integrability using the Sine-Gordon and Thirring Duality
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Integrability using the Sine-Gordon and Thirring Duality : An introductory course

Book Details

Format Hardback or Cased Book
Book Series IOP ebooks
ISBN-10 0750358971
ISBN-13 9780750358972
Publisher Institute of Physics Publishing
Imprint Institute of Physics Publishing
Country of Manufacture GB
Country of Publication GB
Publication Date May 17th, 2024
Print length 156 Pages
Weight 494 grams
Dimensions 26.10 x 18.70 x 1.70 cms
Ksh 13,500.00
Werezi Extended Catalogue 0 in stock

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This book provides a detailed description of the duality between two integrable systems: the 1+1-dimensional Sine-Gordon model and the 1+1-dimensional Thirring model. While of great importance per se, this duality is only part of the target of the book. In order to reach an understanding of the subtleties involved in the duality, one has to take a journey through the properties of quantum integrable systems, building from the ground up the theory of exact S-matrices and familiarising oneself with the mathematical concept of a quantum group. The book therefore becomes an opportunity for a focussed study of integrability in its wider breadth of interest, always maintaining a clear ultimate purpose in mind: understanding the duality between bosons and fermions in 1+1 dimensions. This should make going through the book from the point of view of the reader/early-career researcher a live enterprise, as opposed to a more passive learning exercise.

Key Features:

  • The book fills a gap in the existing literature, collating a vast amount scattered literature, with uniformised notation and conventions
  • The book''s format is ideal for use in PhD Schools and advanced graduate level mini courses, or for beginner PhD students as an introductory reference
  • Originates for an invited set of lectures
  • Contains a significant number of worked examples and problems, with solutions. It also presents several open-ended suggestions for literature reviews and guided learning through references

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