Ergodic theory and topological dynamics of group actions on homogeneous spaces:
The study of geodesic flows on homogenous spaces is an area of research that has yielded some fascinating developments. This book, first published in 2000, focuses on many of these, and one of its highlights is an elementary and complete proof (due to Margulis and Dani) of Oppenheim's conjectur...
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| Format: | E-Book |
| Sprache: | Englisch |
| Veröffentlicht: |
Cambridge
Cambridge University Press
2000
|
| Schriftenreihe: | London Mathematical Society lecture note series
269 |
| Links: | https://doi.org/10.1017/CBO9780511758898 |
| Zusammenfassung: | The study of geodesic flows on homogenous spaces is an area of research that has yielded some fascinating developments. This book, first published in 2000, focuses on many of these, and one of its highlights is an elementary and complete proof (due to Margulis and Dani) of Oppenheim's conjecture. Also included here: an exposition of Ratner's work on Raghunathan's conjectures; a complete proof of the Howe-Moore vanishing theorem for general semisimple Lie groups; a new treatment of Mautner's result on the geodesic flow of a Riemannian symmetric space; Mozes' result about mixing of all orders and the asymptotic distribution of lattice points in the hyperbolic plane; Ledrappier's example of a mixing action which is not a mixing of all orders. The treatment is as self-contained and elementary as possible. It should appeal to graduate students and researchers interested in dynamical systems, harmonic analysis, differential geometry, Lie theory and number theory. |
| Umfang: | 1 Online-Ressource (x, 200 Seiten) |
| ISBN: | 9780511758898 |
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| spelling | Bekka, M. Bachir Ergodic theory and topological dynamics of group actions on homogeneous spaces M. Bachir Bekka, Matthias Mayer Ergodic Theory & Topological Dynamics of Group Actions on Homogeneous Spaces Cambridge Cambridge University Press 2000 1 Online-Ressource (x, 200 Seiten) txt c cr London Mathematical Society lecture note series 269 The study of geodesic flows on homogenous spaces is an area of research that has yielded some fascinating developments. This book, first published in 2000, focuses on many of these, and one of its highlights is an elementary and complete proof (due to Margulis and Dani) of Oppenheim's conjecture. Also included here: an exposition of Ratner's work on Raghunathan's conjectures; a complete proof of the Howe-Moore vanishing theorem for general semisimple Lie groups; a new treatment of Mautner's result on the geodesic flow of a Riemannian symmetric space; Mozes' result about mixing of all orders and the asymptotic distribution of lattice points in the hyperbolic plane; Ledrappier's example of a mixing action which is not a mixing of all orders. The treatment is as self-contained and elementary as possible. It should appeal to graduate students and researchers interested in dynamical systems, harmonic analysis, differential geometry, Lie theory and number theory. Mayer, Matthias Erscheint auch als Druck-Ausgabe 9780521660303 |
| spellingShingle | Bekka, M. Bachir Ergodic theory and topological dynamics of group actions on homogeneous spaces |
| title | Ergodic theory and topological dynamics of group actions on homogeneous spaces |
| title_alt | Ergodic Theory & Topological Dynamics of Group Actions on Homogeneous Spaces |
| title_auth | Ergodic theory and topological dynamics of group actions on homogeneous spaces |
| title_exact_search | Ergodic theory and topological dynamics of group actions on homogeneous spaces |
| title_full | Ergodic theory and topological dynamics of group actions on homogeneous spaces M. Bachir Bekka, Matthias Mayer |
| title_fullStr | Ergodic theory and topological dynamics of group actions on homogeneous spaces M. Bachir Bekka, Matthias Mayer |
| title_full_unstemmed | Ergodic theory and topological dynamics of group actions on homogeneous spaces M. Bachir Bekka, Matthias Mayer |
| title_short | Ergodic theory and topological dynamics of group actions on homogeneous spaces |
| title_sort | ergodic theory and topological dynamics of group actions on homogeneous spaces |
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