@article{913052,
      recid = {913052},
      author = {Arutyunov, Gleb.},
      title = {Elements of Classical and Quantum Integrable Systems /},
      pages = {1 online resource (xiii, 414 pages) :},
      abstract = {Integrable models have a fascinating history with many  important discoveries that dates back to the famous Kepler  problem of planetary motion. Nowadays it is well recognised  that integrable systems play a ubiquitous role in many  research areas ranging from quantum field theory, string  theory, solvable models of statistical mechanics, black  hole physics, quantum chaos and the AdS/CFT correspondence,  to pure mathematics, such as representation theory,  harmonic analysis, random matrix theory and complex  geometry. Starting with the Liouville theorem and  finite-dimensional integrable models, this book covers the  basic concepts of integrability including elements of the  modern geometric approach based on Poisson reduction,  classical and quantum factorised scattering and various  incarnations of the Bethe Ansatz. Applications of  integrability methods are illustrated in vast detail on the  concrete examples of the Calogero-Moser-Sutherland and  Ruijsenaars-Schneider models, the Heisenberg spin chain and  the one-dimensional Bose gas interacting via a  delta-function potential. This book has intermediate and  advanced topics with details to make them clearly  comprehensible.},
      url = {http://library.usi.edu/record/913052},
}