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Ergodic Theory and Negative Curvature - 13 Angebote vergleichen
Preise | 2017 | 2019 | 2022 |
---|---|---|---|
Schnitt | € 34,78 | € 49,35 | € 53,49 |
Nachfrage |
Ergodic Theory and Negative Curvature
ISBN: 9783319430584 bzw. 3319430580, in Deutsch, Springer, Berlin; Springer International Publishing, gebundenes Buch, neu.
Focussing on the mathematics related to the recent proof of ergodicity of the (Weil-Petersson) geodesic flow on a nonpositively curved space whose points are negatively curved metrics on surfaces, this book provides a broad introduction to an important current area of research. It offers original textbook-level material suitable for introductory or advanced courses as well as deep insights into the state of the art of the field, making it useful as a reference and for self-study. The first Focussing on the mathematics related to the recent proof of ergodicity of the (Weil-Petersson) geodesic flow on a nonpositively curved space whose points are negatively curved metrics on surfaces, this book provides a broad introduction to an important current area of research. It offers original textbook-level material suitable for introductory or advanced courses as well as deep insights into the state of the art of the field, making it useful as a reference and for self-study. The first chapters introduce hyperbolic dynamics, ergodic theory and geodesic and horocycle flows, and include an English translation of Hadamard´s original proof of the Stable-Manifold Theorem. An outline of the strategy, motivation and context behind the ergodicity proof is followed by a careful exposition of it (using the Hopf argument) and of the pertinent context of Teichmüller theory. Finally, some complementary lectures describe the deep connections between geodesic flows in negative curvature and Diophantine approximation. Lieferzeit 1-2 Werktage.
Ergodic Theory and Negative Curvature
ISBN: 9783319430584 bzw. 3319430580, vermutlich in Englisch, Springer Nature, Taschenbuch, neu.
Focussing on the mathematics related to the recent proof of ergodicity of the (Weil–Petersson) geodesic flow on a nonpositively curved space whose points are negatively curved metrics on surfaces, this book provides a broad introduction to an important current area of research. It offers original textbook-level material suitable for introductory or advanced courses as well as deep insights into the state of the art of the field, making it useful as a reference and for self-study. The first chapters introduce hyperbolic dynamics, ergodic theory and geodesic and horocycle flows, and include an English translation of Hadamard's original proof of the Stable-Manifold Theorem. An outline of the strategy, motivation and context behind the ergodicity proof is followed by a careful exposition of it (using the Hopf argument) and of the pertinent context of Teichmüller theory. Finally, some complementary lectures describe the deep connections between geodesic flows in negative curvature and Diophantine approximation. Soft cover.
Ergodic Theory and Negative Curvature
ISBN: 9783319430584 bzw. 3319430580, in Deutsch, Springer Shop, Taschenbuch, neu.
Focussing on the mathematics related to the recent proof of ergodicity of the (Weil–Petersson) geodesic flow on a nonpositively curved space whose points are negatively curved metrics on surfaces, this book provides a broad introduction to an important current area of research. It offers original textbook-level material suitable for introductory or advanced courses as well as deep insights into the state of the art of the field, making it useful as a reference and for self-study. The first chapters introduce hyperbolic dynamics, ergodic theory and geodesic and horocycle flows, and include an English translation of Hadamard's original proof of the Stable-Manifold Theorem. An outline of the strategy, motivation and context behind the ergodicity proof is followed by a careful exposition of it (using the Hopf argument) and of the pertinent context of Teichmüller theory. Finally, some complementary lectures describe the deep connections between geodesic flows in negative curvature and Diophantine approximation. Soft cover.
Ergodic Theory and Negative Curvature
ISBN: 9783319430591 bzw. 3319430599, vermutlich in Englisch, Springer Nature, neu, E-Book, elektronischer Download.
Focussing on the mathematics related to the recent proof of ergodicity of the (Weil–Petersson) geodesic flow on a nonpositively curved space whose points are negatively curved metrics on surfaces, this book provides a broad introduction to an important current area of research. It offers original textbook-level material suitable for introductory or advanced courses as well as deep insights into the state of the art of the field, making it useful as a reference and for self-study. The first chapters introduce hyperbolic dynamics, ergodic theory and geodesic and horocycle flows, and include an English translation of Hadamard's original proof of the Stable-Manifold Theorem. An outline of the strategy, motivation and context behind the ergodicity proof is followed by a careful exposition of it (using the Hopf argument) and of the pertinent context of Teichmüller theory. Finally, some complementary lectures describe the deep connections between geodesic flows in negative curvature and Diophantine approximation. eBook.
Ergodic Theory and Negative Curvature
ISBN: 9783319430591 bzw. 3319430599, vermutlich in Englisch, Springer Shop, neu, E-Book, elektronischer Download.
Focussing on the mathematics related to the recent proof of ergodicity of the (Weil–Petersson) geodesic flow on a nonpositively curved space whose points are negatively curved metrics on surfaces, this book provides a broad introduction to an important current area of research. It offers original textbook-level material suitable for introductory or advanced courses as well as deep insights into the state of the art of the field, making it useful as a reference and for self-study. The first chapters introduce hyperbolic dynamics, ergodic theory and geodesic and horocycle flows, and include an English translation of Hadamard's original proof of the Stable-Manifold Theorem. An outline of the strategy, motivation and context behind the ergodicity proof is followed by a careful exposition of it (using the Hopf argument) and of the pertinent context of Teichmüller theory. Finally, some complementary lectures describe the deep connections between geodesic flows in negative curvature and Diophantine approximation. eBook.
Ergodic Theory and Negative Curvature
ISBN: 9783319430584 bzw. 3319430580, in Deutsch, Springer International Publishing, neu, E-Book.
Mathematics, Focussing on the mathematics related to the recent proof of ergodicity of the (WeilPetersson) geodesic flow on a nonpositively curved space whose points are negatively curved metrics on surfaces, this book provides a broad introduction to an important current area of research. It offers original textbook-level material suitable for introductory or advanced courses as well as deep insights into the state of the art of the field, making it useful as a reference and for self-study. The first chapters introduce hyperbolic dynamics, ergodic theory and geodesic and horocycle flows, and include an English translation of Hadamard's original proof of the Stable-Manifold Theorem. An outline of the strategy, motivation and context behind the ergodicity proof is followed by a careful exposition of it (using the Hopf argument) and of the pertinent context of Teichmller theory. Finally, some complementary lectures describe the deep connections between geodesic flows in negative curvature and Diophantine approximation. eBook.
Ergodic Theory and Negative Curvature - CIRM Jean-Morlet Chair, Fall 2013 (2013)
ISBN: 9783319430591 bzw. 3319430599, vermutlich in Englisch, Springer International Publishing, neu, E-Book, elektronischer Download.
Ergodic Theory and Negative Curvature: Focussing on the mathematics related to the recent proof of ergodicity of the (Weil-Petersson) geodesic flow on a nonpositively curved space whose points are negatively curved metrics on surfaces, this book provides a broad introduction to an important current area of research. It offers original textbook-level material suitable for introductory or advanced courses as well as deep insights into the state of the art of the field, making it useful as a reference and for self-study. The first chapters introduce hyperbolic dynamics, ergodic theory and geodesic and horocycle flows, and include an English translation of Hadamard`s original proof of the Stable-Manifold Theorem. An outline of the strategy, motivation and context behind the ergodicity proof is followed by a careful exposition of it (using the Hopf argument) and of the pertinent context of Teichmuller theory. Finally, some complementary lectures describe the deep connections between geodesic flows in negative curvature and Diophantine approximation. Englisch, Ebook.
| Ergodic Theory and Negative Curvature | Springer | 1st ed. 2017 | 2017
ISBN: 9783319430584 bzw. 3319430580, in Deutsch, Springer, neu.
Ergodic Theory and Negative Curvature
ISBN: 9783319430584 bzw. 3319430580, in Deutsch, Springer International Publishing AG, Taschenbuch, neu.