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2005, Volume 251  

| General information | Contents | Forward links |


Nonlinear dynamics


Collected papers

Volume Editor: V. M. Buchstaber
Editor in Chief: E. F. Mishchenko

ISBN: 5-02-034075-8

Abstract: This volume contains papers written by scientists from the Steklov Institute of Mathematics, Russian Academy of Sciences, within the program “Mathematical Methods in Nonlinear Dynamics” of the Presidium of the Russian Academy of Sciences and presents the results obtained in the following directions: geometrical methods of nonlinear dynamics and soliton theory, inverse monodromy problems and isomonodromic deformations, nonlinear dynamics of systems with irregular behavior of trajectories, and integrable models of quantum field theory.
For scientists, postgraduates, and students who specialize in the fields of dynamical systems, topology, mathematical physics, and nonlinear problems of mechanics.


Citation: Nonlinear dynamics, Collected papers, Trudy Mat. Inst. Steklova, 251, ed. V. M. Buchstaber, E. F. Mishchenko, Nauka, MAIK Nauka/Inteperiodika, M., 2005, 319 pp.

Citation in format AMSBIB:
\Bibitem{1}
\book Nonlinear dynamics
\bookinfo Collected papers
\serial Trudy Mat. Inst. Steklova
\yr 2005
\vol 251
\publ Nauka, MAIK Nauka/Inteperiodika
\publaddr M.
\ed V.~M.~Buchstaber, E.~F.~Mishchenko
\totalpages 319
\mathnet{http://mi.mathnet.ru/book264}


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  • Full text: Contents

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    Additional information

    Nonlinear Dynamics
    Collected papers

    This volume contains papers written by scientists from the Steklov Institute of Mathematics, Russian Academy of Sciences, within the program "Mathematical Methods in Nonlinear Dynamics" of the Presidium of the Russian Academy of Sciences and presents the results obtained in the following directions: geometrical methods of nonlinear dynamics and soliton theory, inverse monodromy problems and isomonodromic deformations, nonlinear dynamics of systems with irregular behavior of trajectories, and integrable models of quantum field theory.

    For scientists, postgraduates, and students who specialize in the fields of dynamical systems, topology, mathematical physics, and nonlinear problems of mechanics.


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