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A comprehensive introduction to sub-Riemannian geometry: from the Hamiltonian viewpoint

A comprehensive introduction to sub-Riemannian geometry: from the Hamiltonian viewpoint
Catalogue Information
Nome campo dettagli
Dewey Class 516.373
Titolo A comprehensive introduction to sub-Riemannian geometry : from the Hamiltonian viewpoint (M) / Andrei A. Agrachev, Davide Barilari, Ugo Boscain ; with an appendix by Igor Zelenko
Autore Agrachev, Andrei A.
Added Personal Name Barilari, Davide
Boscain, Ugo
Zelenko, Igor
Pubblicazione Cambridge, U.K. : Cambridge University Press , 2020
Physical Details xviii, 745 pages : ill. ; 24 cm.
Serie Cambridge studies in advanced mathematics ; 181
ISBN 9781108476355
Nota Online publication date:October 2019 in Cambridge Core
Summary Note Sub-Riemannian geometry is the geometry of a world with nonholonomic constraints. In such a world, one can move, send and receive information only in certain admissible directions but eventually can reach every position from any other. In the last two decades sub-Riemannian geometry has emerged as an independent research domain impacting on several areas of pure and applied mathematics, with applications to many areas such as quantum control, Hamiltonian dynamics, robotics and Lie theory. This comprehensive introduction proceeds from classical topics to cutting-edge theory and applications, assuming only standard knowledge of calculus, linear algebra and differential equations. The book may serve as a basis for an introductory course in Riemannian geometry or an advanced course in sub-Riemannian geometry, covering elements of Hamiltonian dynamics, integrable systems and Lie theory. It will also be a valuable reference source for researchers in various disciplines.:
System details note Online access to the digital version of this printed book is available only to subscription institutions through IP address (only for SISSA internal users)
Internet Site https://doi.org/10.1017/9781108677325
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  • Riferimenti soggetto: .
  • Geometry .
  • Riemannian geometry .
  • Topology .

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