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Lie Algebraic Methods in Integrable Systems

, Lie algebraic methods have grown in importance to various fields of theoretical research and worked to establish close relations between;

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Lie Algebraic Methods in Integrable Systems

, Lie algebraic methods have grown in importance to various fields of theoretical research and worked to establish close relations between;

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Lie Algebras, Geometry, and Toda-Type Systems

This book introduces the use of Lie algebra and differential geometry methods to study nonlinear integrable systems of Toda type. Many;

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

In the last two decades, many important developments and interactions in algebraic geometry and integrable systems have arisen from ideas;

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Lie-Backlund-Darboux Transformations

This is an interdisciplinary monograph at the cutting edges of infinite dimensional dynamical system;...

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Integrable Systems and Algebraic Geometry

Created as a celebration of mathematical pioneer Emma Previato, this comprehensive book highlights the connections between algebraic;

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Integrable Systems and Algebraic Geometry

Created as a celebration of mathematical pioneer Emma Previato, this comprehensive book highlights the connections between algebraic;

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

, from 27 to 31 July 2009. As a continuation of the RIMS Research Project Method of Algebraic Analysis in Integrable Systems in 2004, the;

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Hilbert Schemes of Points and Infinite Dimensional Lie Algebras

Hilbert schemes, which parametrize subschemes in algebraic varieties, have been extensively studied in algebraic geometry for the last 50;

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Quantum Integrable Systems

lund transformation Q-operator and various techniques related to algebraic Bethe Ansatz that are not available elsewhere in book form;

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Nonlinear Dynamical Systems Of Mathematical Physics

-holonomic algorithm for Lax integrability, novel treatments of classical integration by quadratures, Lie-algebraic characterizations;

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Integrability, Quantization, and Geometry

Theories and Algebraic Geometry'', reflecting the areas of main scientific interests of Dubrovin. Chronologically, these interests may be divided;

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Cambridge Tracts in Mathematics

notion of an infinite dimensional transformation group acting on spaces of integrable systems. The work of M. Sato on the algebraic structure;

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Cambridge Tracts in Mathematics

notion of an infinite dimensional transformation group acting on spaces of integrable systems. The work of M. Sato on the algebraic structure;

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Optimal Control & Geometry Systems

of optimal control problems on Lie groups, whose Hamiltonians, obtained through the Maximum Principle of optimality, shed new light on the theory;

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Combinatorial Aspect Of Integrable Systems

at RIMS during July 26-30, 2004, as a part of the Project Research 2004 Method of Algebraic Analysis in Integrable Systems . The topics range;

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Spinning Tops

Since the time of Lagrange and Euler, it has been well known that an understanding of algebraic curves can illuminate the picture of rigid;

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Spinning Tops

Since the time of Lagrange and Euler, it has been well known that an understanding of algebraic curves can illuminate the picture of rigid;

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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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Constant Mean Curvature Surfaces, Harmonic Maps and Integrable Systems

. In particular this theory was shown to be strongly connected with methods from algebraic geom- etry (S. Novikov, V. B. Matveev, LM. Krichever...), loop;

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Surveys On Geometry And Integrable Systems

. The shorter ones indicate more briefly how the classical ideas have spread throughout differential geometry, symplectic geometry, algebraic;

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Lie Theory and Its Applications in Physics

are meant in their widest sense, i.e., representation theory, algebraic geometry, number theory, infinite-dimensional Lie algebras and groups;

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Random Matrices, Random Processes and Integrable Systems

This book explores the remarkable connections between two domains that, a priori, seem unrelated: Ra;...

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