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  1. Geometric and Functional Analysis
  2. Geometric and Functional Analysis : Volume 20
  3. Geometric and Functional Analysis : Volume 20, Issue 6, December 2010
  4. On a Theorem Due to Birkhoff
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Geometric and Functional Analysis : Volume 27
Geometric and Functional Analysis : Volume 26
Geometric and Functional Analysis : Volume 25
Geometric and Functional Analysis : Volume 24
Geometric and Functional Analysis : Volume 23
Geometric and Functional Analysis : Volume 22
Geometric and Functional Analysis : Volume 21
Geometric and Functional Analysis : Volume 20
Geometric and Functional Analysis : Volume 20, Issue 6, December 2010
On a Theorem Due to Birkhoff
The Thurston Metric on Hyperbolic Domains and Boundaries of Convex Hulls
An Approximate Version of Sidorenko’s Conjecture
A Probabilistic Technique for Finding Almost-Periods of Convolutions
Teichmüller Spaces and Negatively Curved Fiber Bundles
Damped-Driven KdV and Effective Equations for Long-Time Behaviour of its Solutions
Localization for Involutions in Floer Cohomology
A Finitary Version of Gromov’s Polynomial Growth Theorem
Erratum to: On Representations of Integers in Thin Subgroups of $${{\rm {SL}}_2(\mathbb {Z})}$$
Geometric and Functional Analysis : Volume 20, Issue 5, November 2010
Geometric and Functional Analysis : Volume 20, Issue 4, October 2010
Geometric and Functional Analysis : Volume 20, Issue 3, September 2010
Geometric and Functional Analysis : Volume 20, Issue 2, August 2010
Geometric and Functional Analysis : Volume 20, Issue 1, June 2010
Geometric and Functional Analysis : Volume 19
Geometric and Functional Analysis : Volume 18
Geometric and Functional Analysis : Volume 17
Geometric and Functional Analysis : Volume 16
Geometric and Functional Analysis : Volume 15
Geometric and Functional Analysis : Volume 14
Geometric and Functional Analysis : Volume 13
Geometric and Functional Analysis : Volume 12
Geometric and Functional Analysis : Volume 11
Geometric and Functional Analysis : Volume 10
Geometric and Functional Analysis : Volume 9
Geometric and Functional Analysis : Volume 8
Geometric and Functional Analysis : Volume 7

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On a Theorem Due to Birkhoff

Content Provider Springer Nature Link
Author Arnaud, Marie Claude
Copyright Year 2010
Abstract The manifold M being closed and connected, we prove that every submanifold of T*M that is Hamiltonianly isotopic to the zero-section and that is invariant by a Tonelli flow is a graph.
Ending Page 1316
Page Count 10
Starting Page 1307
File Format PDF
ISSN 1016443X
e-ISSN 14208970
Journal Geometric and Functional Analysis
Issue Number 6
Volume Number 20
Language English
Publisher SP Birkhäuser Verlag Basel
Publisher Date 2010-10-20
Publisher Place Basel
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Lagrangian submanifolds; Maslov index Hamilton-Jacobi equations Hamiltonian and Lagrangian dynamics Analysis Lagrangian sub-manifolds weak KAM theory Action-minimizing orbits and measures
Content Type Text
Resource Type Article
Subject Analysis Geometry and Topology
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