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Symplectic Geometry, Groupoids, and Integrable Systems

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Cover of 'Symplectic Geometry, Groupoids, and Integrable Systems'

Table of Contents

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    Book Overview
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    Chapter 1 Groupoïdes de Lie et Groupoïdes Symplectiques
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    Chapter 2 Géometrie Globale des Systèmes Hamiltoniens Complètement Intégrables et Variables Action-Angle avec Singularités
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    Chapter 3 Sur Quelques Questions de Géométrie Symplectique
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    Chapter 4 Intégration Symplectique des Variétés de Poisson Totalement Asphériques
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    Chapter 5 La Première Classe de Chern Comme Obstruction à la Quantification Asymptotique
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    Chapter 6 Groupes de Poisson Affines
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    Chapter 7 Singular Lagrangian Foliation Associated to an Integrable Hamiltonian Vector Field
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    Chapter 8 Hyperbolic Actions of R p on Poisson Manifolds
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    Chapter 9 Compactification d’Actions de ℝ n et Variables Action-Angle avec Singularités
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    Chapter 10 On the Diameter of the Symplectomorphism Group of the Ball
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    Chapter 11 A Symplectic Analogue of the Mostow-Palais Theorem
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    Chapter 12 Melnikov Formulas For Nearly Integrable Hamiltonian Systems
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    Chapter 13 A Non-Linear Hadamard Theorem
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    Chapter 14 Equivariant Prequantization
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    Chapter 15 Momentum Mappings And Reduction of Poisson Actions
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    Chapter 16 On Jacobi Manifolds and Jacobi Bundles
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    Chapter 17 Groupes de Lie à Structure Symplectique Invariante
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    Chapter 18 Holonomy Groupoids of Generalized Foliations. II. Transverse Measures and Modular Classes
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    Chapter 19 Symplectic Groupoids, Geometric Quantization, and Irrational Rotation Algebras
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    Chapter 20 Morita Equivalent Symplectic Groupoids
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