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Integrable Geodesic Flows on Two-Dimensional Surfaces

Integrable Geodesic Flows on Two-Dimensional Surfaces

Integrable Geodesic Flows on Two-Dimensional Surfaces Hardback - 1999 - 2000th Edition

by A. V. Bolsinov

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Hardcover. New. New Book; Fast Shipping from UK; Not signed; Not First Edition; Geodesic flows of Riemannian metrics on manifolds are one of the classical objects in geometry. A particular place among them is occupied by integrable geodesic flows. We consider them in the context of the general theory of integrable
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  • Title Integrable Geodesic Flows on Two-Dimensional Surfaces
  • Author A. V. Bolsinov
  • Binding Hardback
  • Edition number 2000th
  • Edition 2000
  • Condition New
  • Pages 322
  • Volumes 1
  • Language ENG
  • Publisher Springer
  • Publication date 1999-12-31
  • Illustrated Yes
  • Features Bibliography, Illustrated, Index
  • Bookseller's Inventory # ria9780306110658_inp
  • ISBN 9780306110658 / 0306110652
  • Weight 1.78 lbs (0.81 kg)
  • Dimensions 10 x 7 x 0.81 in (25.40 x 17.78 x 2.06 cm)
  • Category Mathematics
  • Library of Congress subjects Geodesic flows
  • Library of Congress Catalogue Number 99052201
  • Dewey Decimal Code 514.74
  • Quantity available 705

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From the publisher

Geodesic flows of Riemannian metrics on manifolds are one of the classical objects in geometry. A particular place among them is occupied by integrable geodesic flows. We consider them in the context of the general theory of integrable Hamiltonian systems, and in particular, from the viewpoint of a new topological classification theory, which was recently developed for integrable Hamiltonian systems with two degrees of freedom. As a result, we will see that such a new approach is very useful for a deeper understanding of the topology and geometry of integrable geodesic flows. The main object to be studied in our paper is the class of integrable geodesic flows on two-dimensional surfaces. There are many such flows on surfaces of small genus, in particular, on the sphere and torus. On the contrary, on surfaces of genus 9 > 1, no such flows exist in the analytical case. One of the most important and interesting problems consists in the classification of integrable flows up to different equivalence relations such as (1) an isometry, (2) the Liouville equivalence, (3) the trajectory equivalence (smooth and continuous), and (4) the geodesic equivalence. In recent years, a new technique was developed, which gives, in particular, a possibility to classify integrable geodesic flows up to these kinds of equivalences. This technique is presented in our paper, together with various applications. The first part of our book, namely, Chaps.

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Citations

  • Scitech Book News, 09/01/2000, Page 34

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