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[ subject:"Surfaces." ]
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Flows on compact surfaces = the Weil...
~
Markley, Nelson G.
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Flows on compact surfaces = the Weil-Hedlund-Anosov program /
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
Flows on compact surfaces/ by Nelson G. Markley, Mary Vanderschoot.
其他題名:
the Weil-Hedlund-Anosov program /
作者:
Markley, Nelson G.
其他作者:
Vanderschoot, Mary.
出版者:
Cham :Springer International Publishing : : 2023.,
面頁冊數:
xii, 362 p. :ill., digital ;24 cm.
內容註:
1. Dynamical Systems -- 2. Flows and Covering Spaces -- 3. A Family of Examples -- 4. Local Sections -- 5. Flows on the Torus -- 6. Hyperbolic Geometry -- 7. Flows and Hyperbolic Geometry -- 8. Lifts and Limits -- 9. Recurrent Orbit Closures -- 10. Existence of Transitive Flows.
Contained By:
Springer Nature eBook
標題:
Fluid dynamics. -
電子資源:
https://doi.org/10.1007/978-3-031-32955-5
ISBN:
9783031329555
Flows on compact surfaces = the Weil-Hedlund-Anosov program /
Markley, Nelson G.
Flows on compact surfaces
the Weil-Hedlund-Anosov program /[electronic resource] :by Nelson G. Markley, Mary Vanderschoot. - Cham :Springer International Publishing :2023. - xii, 362 p. :ill., digital ;24 cm. - Birkhauser advanced texts basler lehrbucher,2296-4894. - Birkhauser advanced texts basler lehrbucher..
1. Dynamical Systems -- 2. Flows and Covering Spaces -- 3. A Family of Examples -- 4. Local Sections -- 5. Flows on the Torus -- 6. Hyperbolic Geometry -- 7. Flows and Hyperbolic Geometry -- 8. Lifts and Limits -- 9. Recurrent Orbit Closures -- 10. Existence of Transitive Flows.
This textbook offers a uniquely accessible introduction to flows on compact surfaces, filling a gap in the existing literature. The book can be used for a single semester course and/or for independent study. It demonstrates that covering spaces provide a suitable and modern setting for studying the structure of flows on compact surfaces. The thoughtful treatment of flows on surfaces uses topology (especially covering spaces), the classification of compact surfaces, and Euclidean and hyperbolic rigid motions to establish structural theorems that describe flows on surfaces generally. Several of the topics from dynamical systems that appear in this book (e.g., fixed points, invariant sets, orbits, almost periodic points) also appear in the many subareas of dynamical systems. The book successfully presents the reader with a self-contained introduction to dynamical systems or an expansion of one's existing knowledge of the field. Prerequisites include completion of a graduate-level topology course; a background in dynamical systems is not assumed.
ISBN: 9783031329555
Standard No.: 10.1007/978-3-031-32955-5doiSubjects--Topical Terms:
545210
Fluid dynamics.
LC Class. No.: QA911
Dewey Class. No.: 532.051
Flows on compact surfaces = the Weil-Hedlund-Anosov program /
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1. Dynamical Systems -- 2. Flows and Covering Spaces -- 3. A Family of Examples -- 4. Local Sections -- 5. Flows on the Torus -- 6. Hyperbolic Geometry -- 7. Flows and Hyperbolic Geometry -- 8. Lifts and Limits -- 9. Recurrent Orbit Closures -- 10. Existence of Transitive Flows.
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This textbook offers a uniquely accessible introduction to flows on compact surfaces, filling a gap in the existing literature. The book can be used for a single semester course and/or for independent study. It demonstrates that covering spaces provide a suitable and modern setting for studying the structure of flows on compact surfaces. The thoughtful treatment of flows on surfaces uses topology (especially covering spaces), the classification of compact surfaces, and Euclidean and hyperbolic rigid motions to establish structural theorems that describe flows on surfaces generally. Several of the topics from dynamical systems that appear in this book (e.g., fixed points, invariant sets, orbits, almost periodic points) also appear in the many subareas of dynamical systems. The book successfully presents the reader with a self-contained introduction to dynamical systems or an expansion of one's existing knowledge of the field. Prerequisites include completion of a graduate-level topology course; a background in dynamical systems is not assumed.
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