Seminar on Dynamical Systems

Table of Contents

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   Book Overview
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   Chapter 1 The Dynamical Foundations of Classical Statistical Mechanics and the Boltzmann-Jeans Conjecture
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   Chapter 2 Stability of Nearly Integrable Convex Hamiltonian Systems Over Exponentially Long Times
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   Chapter 3 On the Stability Problem for Nearly-Integrable Hamiltonian Systems
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   Chapter 4 Separatrices Splitting for the Rapidly Forced Pendulum
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   Chapter 5 Exponentially Small Expressions for Separatrix Splittings
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   Chapter 6 An Unusual Variational Problem Connected with Mather’s Theory for Monotone Twist Mappings
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   Chapter 7 Periodic Metrics
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   Chapter 8 On the Inclusion of Analytic Symplectic Maps in Analytic Hamiltonian Flows and Its Applications
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    Chapter 9 Poincaré Compactification of the Kepler and the Collinear Three Body Problems
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    Chapter 10 A Note on the Existence of Heteroclinic Orbits in the Planar Three-Body Problem
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    Chapter 11 Kam Tori for Modulated Symplectic Maps
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    Chapter 12 Analyticty of Normalizing Transformations for Area Preserving Maps
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    Chapter 13 On the Frequencies of Quasi Periodic Solutions of Analytic Nearly Integrable Hamiltonian Systems
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    Chapter 14 New Results in the Reversible Kam Theory
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    Chapter 15 Maximal Almost-Periodic Solutions for Lagrangian Equations on Infinite Dimensional Tori
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    Chapter 16 Nonpersistence of Breather Solutions under Perturbation of the Sine-Gordon Equation
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    Chapter 17 Attractors, Integrable Hamiltonian Systems and the Reidemeister Torsion
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    Chapter 18 Linear Connections for Hamiltonian Dynamics over Isotropic Submanifold
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    Chapter 19 Four-Dimensional Integrable Hamiltonian Systems with Simple Singular Points
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    Chapter 20 The Periodic Points and Symbolic Dynamics
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    Chapter 21 On the Perturbation of Invariant Manifolds
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    Chapter 22 Complex Geometry of the Billiard on the Ellipsoid and Quasicrystallic Curves