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2016, Volume 295
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Modern problems of mechanics
Collected papers
Volume Editor: V. V. Kozlov Editor in Chief: A. G. Sergeev
Abstract: The volume presents studies on various issues in mechanics and dynamical systems theory, including the self-similar piston problem in a Prandtl–Reuss elastoplastic medium with special properties, homogenization
of acoustic equations for a heterogeneous layered medium consisting of creep materials, spectral stability of shock waves in singular limits of smooth heteroclinic solutions to an extended system of equations, and
stability of periodic orbits of a planar Birkhoff billiard. The problem of Arnold diffusion, dynamics of nonholonomic systems, integrable systems in analytical mechanics, and problems of the KAM theory in
infinite-dimensional Hamiltonian systems are also discussed.
The volume is of interest to researchers, postgraduates, and students specializing in analytical mechanics and continuum mechanics.
ISBN: 5-7846-0140-7 (978-5-7846-0140-7)
Full text:
Contents
Citation:
Modern problems of mechanics, Collected papers, Trudy Mat. Inst. Steklova, 295, ed. V. V. Kozlov, A. G. Sergeev, MAIK Nauka/Interperiodica, Moscow, 2016, 351 pp.
Citation in format AMSBIB:
\Bibitem{1}
\book Modern problems of mechanics
\bookinfo Collected papers
\serial Trudy Mat. Inst. Steklova
\yr 2016
\vol 295
\publ MAIK Nauka/Interperiodica
\publaddr Moscow
\ed V.~V.~Kozlov, A.~G.~Sergeev
\totalpages 351
\mathnet{http://mi.mathnet.ru/book1630}
Linking options:
http://mi.mathnet.ru/eng/book1630
Additional information
Modern Problems of Mechanics
Collected papers
The volume presents studies on various issues in mechanics and dynamical systems theory, including the self-similar piston problem in a Prandtl--Reuss elastoplastic medium with special properties, homogenization
of acoustic equations for a heterogeneous layered medium consisting of creep materials, spectral stability of shock waves in singular limits of smooth heteroclinic solutions to an extended system of equations, and stability of periodic orbits of a planar Birkhoff billiard. The problem of Arnold diffusion, dynamics of nonholonomic systems, integrable systems in analytical mechanics, and problems of the KAM theory in infinite-dimensional Hamiltonian systems are also discussed.
The volume is of interest to researchers, postgraduates, and students specializing in analytical mechanics and continuum mechanics. |
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