Integrable system

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Contents

John Harnad

  • harnadFigure 1: Image:Atsign.gifCRM.UMontreal.CA
  • Centre de recherches mathematique, Universite de Montreal
  • Specialist in Integrable Systems

http://books.google.com/books?q=harnad+integrable+systems&btnG=Search+Books Full disclosure: JH is my brother

Lev Lerman

  • lermanFigure 2: Image:Atsign.gifunn.ac.ru
  • Instute for Applied Mathematics
  • Lev is an author of Four-Dimensional Integrable Hamiltonian Systems With Critical Points.

Boris Dubrovin

  • dubrovinFigure 3: Image:Atsign.gifsissa.it
  • Professor of Mathematics ,SISSA, via Beirut 2-4, 34014, Trieste, Italy
  • Theory of integrable systems in Geometry and Mathematical Physics

http://people.sissa.it/~dubrovin/

Vladimir Igorevich Arnol'd or Arnold

  • arnoldFigure 4: Image:Atsign.gifceremade.dauphine.fr, arnold@mi.ras.ru
  • Steklov Mathematical Institute/CEREMADE, Universite Paris 9 - Dauphine
  • He's one of the authors of the celebrated Kolmogorov–Arnold–Moser theorem.

He would be perfect for classical hamiltonian systems. [1]

Alexander Zamolodchikov

  • sashazFigure 5: Image:Atsign.gifphysics.rutgers.edu
  • Rutgers University Department of Physics and Astronomy
  • Wrote many seminal papers on "two-dimensional quantum integrable systems"

http://www.physics.rutgers.edu/people/pips/ZamolodchikovAlexander.html

Rodney J. Baxter

  • (email not known)
  • Centre for Mathematics and its Applications,

Mathematical Sciences Institute, Australian National University,

  • Author of the worldwide aknowledged book

Exactly Solved Models in Statistical mechanics

inventor of Yang-Baxter equation,

he is an expert of integrable models in statistical mechanics (lattice model) http://tpsrv.anu.edu.au/Members/baxter/

Olivier BABELON

  • babelonFigure 6: Image:Atsign.giflpthe.jussieu.fr
  • head of Laboratoire de Physique Théorique et Hautes Energies, Jussieux, Paris
  • Expert in BOTH quantum and classical integrable systems;

he wrote:

O.Babelon, D. Bernard, M. Talon, Introduction to Classical Integrable Systems. Cambridge University Press (2003) and a beautiful series of lectures on classical and quantum integrable models: http://www.lpthe.jussieu.fr/~babelon/saclay2007.pdf

Sasha Veselov

  • (email not known)
  • Loughborough University
  • Well recognized expert on integrable systems, in particular with his 1991 review article on Integrable Maps in Russ. Math. Surveys
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