Integrable Structures of Exactly Solvable Two-Dimensional Models of Quantum Field Theory

  • S. Pakuliak
  • G. von Gehlen

Part of the NATO Science Series book series (NAII, volume 35)

Table of contents

  1. Front Matter
    Pages i-vii
  2. T.-D. Albert, K. Ruhlig
    Pages 1-16
  3. H. W. Braden, N. A. Nekrasov
    Pages 35-54
  4. O. Borisenko, V. Kushnir
    Pages 55-63
  5. A. Gorsky, V. Rubtsov
    Pages 173-198
  6. S. Kharchev, D. Lebedev, M. Semenov-Tian-Shansky
    Pages 223-242
  7. A. Korovnichenko, A. Zhedanov
    Pages 265-272
  8. Back Matter
    Pages 333-335

About this book


Integrable quantum field theories and integrable lattice models have been studied for several decades, but during the last few years new ideas have emerged that have considerably changed the topic. The first group of papers published here is concerned with integrable structures of quantum lattice models related to quantum group symmetries. The second group deals with the description of integrable structures in two-dimensional quantum field theories, especially boundary problems, thermodynamic Bethe ansatz and form factor problems. Finally, a major group of papers is concerned with the purely mathematical framework that underlies the physically-motivated research on quantum integrable models, including elliptic deformations of groups, representation theory of non-compact quantum groups, and quantization of moduli spaces.


Lattice Mathematica algebra quantum field quantum field theory representation theory soliton

Editors and affiliations

  • S. Pakuliak
    • 1
  • G. von Gehlen
    • 2
  1. 1.Joint Institute for Nuclear ResearchLaboratory of Theoretical PhysicsDubnaRussia
  2. 2.Physikalisches InstitutUniversität BonnGermany

Bibliographic information

  • DOI
  • Copyright Information Kluwer Academic Publishers 2001
  • Publisher Name Springer, Dordrecht
  • eBook Packages Springer Book Archive
  • Print ISBN 978-0-7923-7184-7
  • Online ISBN 978-94-010-0670-5
  • Series Print ISSN 1568-2609
  • Buy this book on publisher's site