Dynamical systems, ergodic theory and applications

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Détails bibliographiques
Autres auteurs : Sinai Yakov Grigorevich (Éditeur scientifique)
Format : Livre
Langue : anglais
Titre complet : Dynamical systems, ergodic theory and applications / L.A. Bunimovich, S.G. Dani, R.L. Dobrushin,... [et al.]; ed. by Ya. G. Sinai
Édition : 2nd, expanded and rev. ed.
Publié : Berlin, Heidelberg, New York [etc.] : Springer , cop. 2000
Description matérielle : 1 vol. (X-459 p.)
Collection : Encyclopaedia of mathematical sciences ; 100
Mathematical physics ; 1
Sujets :
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200 1 |a Dynamical systems, ergodic theory and applications  |b Texte imprimé  |f L.A. Bunimovich, S.G. Dani, R.L. Dobrushin,... [et al.]  |g ed. by Ya. G. Sinai 
205 |a 2nd, expanded and rev. ed. 
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304 |a Titre original russe : Dinamicheskie sistemy 
305 |a Première éd. publ. dous le titre "Dynamical systems II" dans la série "Encyclopaedia of mathematical sciences : Ergodic theory with applications to dynamical systems and statistical mechanics", vol. 2 
320 |a Notes bibliogr. à la fin de chaque grande partie. Index 
359 2 |b I. General ergodic theory of groups of measure preserving transformations  |c Chapter 1. Basic notions of Ergodic theory and examples of dynamical systems / I.P. Kornfeld, Ya G. Sinai  |c Chapter 2. Spectral theory of dynamical systems/ I.P. Kornfeld, Ya G. Sinai  |c Chapter 3. Entropy theory of dynamical systems / I.P. Kornfeld, Ya G. Sinai  |c Chapter 4. Periodic approximations and their applications. Ergodic theorems, spectral and entropy theory for the general group actions / I.P. Kornfeld, A. M. Vershik  |c Chapter 5.Trajectory theory / A.M. Vershik  |b II. Ergodic theory of smooth dynamical systems  |c Chapter 6. Stochasticity of smooth dynamical systems. The elements of KAM-theory / Ya G. Sinai  |c Chapter 7. General theory of smooth hyperbolic dynamical systems / Ya B. Pesin  |c Chapter 8. Billiards and other hyperbolic systems / L.A. Bunimovich  |c Chapter 9. Ergodic theory of one-dimensional mappings / M.V. Jakobson  |b III. Dynamical systems on homogeneous spaces  |c Chapter 10. Dynamical systems on homogeneous spaces / S.G. Dani  |b IV. The dynamics of billiards flows in rational polygons  |c Chapter 11. The dynamics of billiards flows in rational polygons / J. Smillie  |b V. Dynamical systems of statistical mechanics and kinetic equations  |c Chapter 12. Dynamical systems of statistical mechanics / R.L. Dobrushin, Ya G. Sinai, Yu M. Sukhov  |c Chapter 13. Existence and uniqueness theorems for the Boltzmann equation / N.B. Maslova 
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