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Elements of Classical and Quantum Integrable Systems

Poisson reduction, classical and quantum factorised scattering and various incarnations of the Bethe Ansatz. Applications of integrability;

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Elements of Classical and Quantum Integrable Systems

Poisson reduction, classical and quantum factorised scattering and various incarnations of the Bethe Ansatz. Applications of integrability;

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Quantum Integrable Systems

developments of the last ten years in quantum integrable systems. After a preliminary discussion of the fundamentals of classical nonlinear integrable;

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

combinatorics.Through these topics, the reader is exposed to the most recent developments in the field of quantum integrable systems and related areas;

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Quantum versus Classical Mechanics and Integrability Problems

This accessible monograph introduces physicists to the general relation between classical and quantum mechanics based on the mathematical;

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Nonlinear Dynamical Systems Of Mathematical Physics

elements of quantum mathematics along with applications to Whitham systems, gauge theories, hadronic string models, and a supplement on fundamental;

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The Verdier Memorial Conference on Integrable Systems

approaches to classical and quantum integrable systems and covering the principal current research developments. In the first part of the book, which;

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Introduction To The Statistical Physics Of Integrable Many-B

Including topics not traditionally covered in literature, such as (1+1)-dimensional QFT and classical 2D Coulomb gases, this book considers;

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Yang-Baxter Deformation of 2D Non-Linear Sigma Models

integrability and quantum integrability. In this book, the focus is on the former, classical integrability. When the system has a finite number;

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The Transition to Chaos

of both classical and quantum systems in sufficient generality to include quantum phenomena. The book begins with a discussion of Noether's;

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The Transition to Chaos

of both classical and quantum systems in sufficient generality to include quantum phenomena. The book begins with a discussion of Noether's;

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Integrability, Quantization, and Geometry

, Dubrovin was a friend, colleague, inspiring mentor, and teacher. The contributions are split into two parts: ``Integrable Systems'' and ``Quantum;

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Introduction to Classical Integrable Systems

This book provides a thorough introduction to the theory of classical integrable systems, discussing the various approaches to the subject;

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Introduction to Classical Integrable Systems

This book provides a thorough introduction to the theory of classical integrable systems, discussing the various approaches to the subject;

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Integrable Hamiltonian Systems

methods of the classification theory to the classical integrable problems in rigid body dynamics and describe their topological portraits;

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Integrable Hamiltonian Systems

methods of the classification theory to the classical integrable problems in rigid body dynamics and describe their topological portraits;

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Models of Quantum Matter

of quantum matter - the Bethe ansatz. It introduces and discusses the physical concepts and mathematical tools used to construct realistic models for;

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Lie Algebraic Methods in Integrable Systems

groups, quantum tori and Kac-Moody algebras, and gradation. It then offers a detailed discussion of prolongation structure and its representation;

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Lie Algebraic Methods in Integrable Systems

groups, quantum tori and Kac-Moody algebras, and gradation. It then offers a detailed discussion of prolongation structure and its representation;

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Quantum Correlations in Field Theory and Integrable Systems

This doctoral thesis analytically and numerically examines some of the most important concepts in quantum correlations in low-dimensional;

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Combinatorial Aspect Of Integrable Systems

over crystal bases of quantum groups, its algebra-geometric analogue known as geometric crystal, generalizations of Robinson-Schensted type;

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The Weierstrass Elliptic Function and Applications in Classical and Quantum Mechanics

to the mathematical theory and presents some important applications in classical and quantum mechanics. Elementary applications, such as the;

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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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Integrable Systems, Quantum Groups, and Quantum Field Theories

Proceedings of the June 1992 NATO Advanced Study Institute, conceived as a preparatory school for th;...

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Introduction to Louis Michel's lattice geometry through group action

, qualitative features of lattices of quantum states appearing for quantum problems associated with classical Hamiltonian integrable dynamical systems;

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Quantum Field Theory In Condensed Matter Physics

This book is a course in modern quantum field theory as seen through the eyes of a theorist working in condensed matter physics. It;

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