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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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Geometry and Dynamics of Integrable Systems

of integrable systems on the basis of their relation to bi-Hamiltonian systems; and the generalization of integrable systems to the non-Hamiltonian;

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

on January 7-11, 2008, to explore recent developments and interactions in various mathematical fields, such as algebraic geometry, integrable;

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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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Integrable Systems and Algebraic Geometry

geometry and integrable systems, differential equations, mathematical physics, and many other areas. The authors, many of whom have been at the;

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Geometry and Integrability

one, to current research on integrable systems in the framework of differential geometry and algebraic geometry. This book arose from a;

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Lie Algebras, Geometry, and Toda-Type Systems

introduction to this exciting branch of science. Chapters 1 and 2 review basic notions of Lie algebras and differential geometry with an emphasis on;

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Integrable Systems and Algebraic Geometry

geometry and integrable systems, differential equations, mathematical physics, and many other areas. The authors, many of whom have been at the;

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The Verdier Memorial Conference on Integrable Systems

based on Hamiltonian methods, illustrating their interplay with the methods of algebraic geometry, the study of Hamiltonian actions, and the;

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Integrability, Quantization, and Geometry

with the first three listed above). The second part contains articles on quantum theories and algebraic geometry and is less directly connected;

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Asymptotic, Algebraic and Geometric Aspects of Integrable Systems

experts from fields such as asymptotic analysis, representation theory and geometry, creating a platform to exchange current methods, results and;

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Mathematical Sciences Research Institute Publications

The three main themes of this book, probability theory, differential geometry, and the theory of integrable systems, reflect the broad;

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Mathematical Sciences Research Institute Publications

The three main themes of this book, probability theory, differential geometry, and the theory of integrable systems, reflect the broad;

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Introduction to Classical Integrable Systems

and explaining their interrelations. The book begins by introducing the central ideas of the theory of integrable systems, based on Lax;

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Introduction to Classical Integrable Systems

and explaining their interrelations. The book begins by introducing the central ideas of the theory of integrable systems, based on Lax;

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Integrable Hamiltonian Systems

problem of geodesics on the ellipsoid--are orbitally equivalent. Integrable Hamiltonian Systems: Geometry, Topology, Classification offers a;

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Integrable Hamiltonian Systems

problem of geodesics on the ellipsoid--are orbitally equivalent. Integrable Hamiltonian Systems: Geometry, Topology, Classification offers a;

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Harmonic Maps, Loop Groups, and Integrable Systems

Harmonic maps are generalisations of the concept of geodesics. They encompass many fundamental examples in differential geometry and have;

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Harmonic Maps, Loop Groups, and Integrable Systems

Harmonic maps are generalisations of the concept of geodesics. They encompass many fundamental examples in differential geometry and have;

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Elements of Classical and Quantum Integrable Systems

, such as representation theory, harmonic analysis, random matrix theory and complex geometry. Starting with the Liouville theorem and finite;

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Elements of Classical and Quantum Integrable Systems

, such as representation theory, harmonic analysis, random matrix theory and complex geometry. Starting with the Liouville theorem and finite;

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Dynamics, Ergodic Theory and Geometry

mechanics and an exciting addition to modern geometry. The survey on local rigidity of group actions gives a broad and up-to-date account of another;

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Dynamics, Ergodic Theory and Geometry

mechanics and an exciting addition to modern geometry. The survey on local rigidity of group actions gives a broad and up-to-date account of another;

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Geometrical Theory Of Dynamical Systems And Fluid Flows (Revised Edition)

and curvature tensors on the basis of differential geometry, theory of Lie groups and integrability. These mathematical theories are applied;

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Cartan for Beginners

Riemannian geometry, emphasizing the use of representation theory; on the latest developments in the study of Darboux-integrable systems; and on;

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

The present volume is the result of the international workshop on New Trends in Quantum Integrable Systems that was held in Kyoto, Japan;

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Physics, Geometry and Topology

class in integrable systems, including many state models, two-dimensional conformal field theory, quantum field theory, and quantum gravity in 2;

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