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Measure and Capacity of Wandering Domains in Gevrey Near-Integrable Exact Symplectic Systems

domains. The aim of this paper is to estimate the size (measure and Gromov capacity) of wandering domains in the case of an exact symplectic;

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Geometry and Dynamics of Integrable Systems

is extremely important in symplectic geometry and Hamiltonian dynamics, and has strong correlations with mathematical physics, Lie theory and algebraic;

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Optimal Control & Geometry Systems

The synthesis of symplectic geometry, the calculus of variations and control theory offered in this book provides a crucial foundation for;

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New Developments In Algebraic Geometry, Integrable Systems And Mirror Symmetry (Rims, Kyoto, 2008)

systems, Gromov-Witten theory and symplectic geometry, and in particular to explore the developments and interactions coming from ideas in mirror;

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Introduction to Classical Integrable Systems

method and three complementary chapters cover the necessary mathematical tools from symplectic geometry, Riemann surfaces and Lie algebras. The;

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Introduction to Classical Integrable Systems

method and three complementary chapters cover the necessary mathematical tools from symplectic geometry, Riemann surfaces and Lie algebras. The;

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Surveys On Geometry And Integrable Systems

representation), Joyce (special Lagrangian 3-folds) and Terng (geometry of soliton equations) are substantial surveys of several aspects of the subject;

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Random Matrices, Random Processes and Integrable Systems

random processes) and integrable systems. The relations between random matrix models and the theory of classical integrable systems have long;

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Hamiltonian Systems with Three or More Degrees of Freedom

A survey of current knowledge about Hamiltonian systems with three or more degrees of freedom and related topics. The Hamiltonian systems;

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Models of Quantum Matter

consideration is fully integrable. This makes the search for quantum models which are amenable to an exact solution by the Bethe ansatz, and which are;

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Symplectic Techniques in Physics

Symplectic geometry is very useful for clearly and concisely formulating problems in classical physics and also for understanding the link;

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Geometric Mechanics and Symmetry

dynamical systems. They succinctly cover an unparalleled range of topics from the basic concepts of symplectic and Poisson geometry, through;

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New Trends In Quantum Integrable Systems - Proceedings Of The Infinite Analysis 09

, special functions and integrable differential/difference equations, representation theory of infinite dimensional algebras, integrable models and;

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Integrable Hamiltonian Systems

Integrable Hamiltonian systems have been of growing interest over the past 30 years and represent one of the most intriguing and mysterious;

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Integrable Hamiltonian Systems

Integrable Hamiltonian systems have been of growing interest over the past 30 years and represent one of the most intriguing and mysterious;

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Quantum Integrable Systems

Geared towards graduate students in mathematics, this text presents and clarifies the development of quantum integrable systems in the last;

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Asymptotic, Algebraic and Geometric Aspects of Integrable Systems

This proceedings volume gathers together selected works from the 2018 Asymptotic, Algebraic and Geometric Aspects of Integrable Systems;

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Integrable Systems

Integrable Systems is een boek van International Press of Boston Inc;...

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Symplectic Elasticity

symplectic approach is the classical bending problems in solid mechanics now become eigenvalue problems and the symplectic bending deflection;

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Quantum Integrable Systems

and nonspecialists alike, and none offer a systematic survey of the more recent advances. This book presents and clarifies the;

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Path Integrals, Hyperbolic Spaces And Selberg Trace Formulae (2nd Edition)

In this second edition, a comprehensive review is given for path integration in two- and three-dimensional (homogeneous) spaces of constant;

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Lie-Backlund-Darboux Transformations

This is an interdisciplinary monograph at the cutting edges of infinite dimensional dynamical systems, partial differential equations, and;

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Numerical Hamiltonian Problems

, numerical methods, order conditions, and implementation.The heart of the book, chapters 6 through 10, explores symplectic integration;

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Cambridge Tracts in Mathematics

This book was first published in 1999 and investigates the high degree of symmetry that lies hidden in integrable systems. To that end;

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Cambridge Tracts in Mathematics

This book was first published in 1999 and investigates the high degree of symmetry that lies hidden in integrable systems. To that end;

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Combinatorial Aspect Of Integrable Systems

correspondence, fermionic formula related to Bethe ansatz, applications of crystal bases to soliton celluar automata, Yang-Baxter maps, and integrable;

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Asymptotic Expansion of a Partition Function Related to the Sinh-model

underpinning motivations for this problem, a historical overview, and a summary of the strategy, which is applicable in greater generality. The core;

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