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This text is based on an established graduate course given at MIT that provides an introduction to the theory of the dynamical Yang-Baxter equation and its applications, which is an important area in representation theory and quantum groups.
Yang-Baxter equation. --- Representations of quantum groups. --- Quantum groups. --- Enveloping algebras, Quantized --- Function algebras, Quantized --- Groups, Quantum --- Quantized enveloping algebras --- Quantized function algebras --- Quantum algebras --- Group theory --- Mathematical physics --- Quantum field theory --- Quantum groups --- Baxter-Yang equation --- Factorization equation --- Star-triangle relation --- Triangle equation --- Representations of groups. --- Yang-Baxter, Équation de --- Représentations de groupes --- Groupes quantiques
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Boundary value problems. --- Curves, Elliptic. --- Fluid dynamics --- Mathematical models.
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Boundary value problems. --- Curves, Elliptic. --- Fluid dynamics --- Mathematical models.
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A tribute to the vision and legacy of Israel Moiseevich Gelfand, the invited papers in this volume reflect the unity of mathematics as a whole, with particular emphasis on the many connections among the fields of geometry, physics, and representation theory. Written by leading mathematicians, the text is broadly divided into two sections: the first is devoted to developments at the intersection of geometry and physics, and the second to representation theory and algebraic geometry. Topics include conformal field theory, K-theory, noncommutative geometry, gauge theory, representations of infinite-dimensional Lie algebras, and various aspects of the Langlands program. Graduate students and researchers will benefit from and find inspiration in this broad and unique work, which brings together fundamental results in a number of disciplines and highlights the rewards of an interdisciplinary approach to mathematics and physics. Contributors: M. Atiyah; A. Braverman; H. Brezis; T. Coates; A. Connes; S. Debacker; V. Drinfeld; L.D. Faddeev; M. Finkelberg; D. Gaitsgory; I.M. Gelfand; A. Givental; D. Kazhdan; M. Kontsevich; B. Kostant; C-H. Liu; K. Liu; G. Lusztig; D. McDuff; M. Movshev; N.A. Nekrasov; A. Okounkov; N. Reshetikhin; A. Schwarz; Y. Soibelman; C. Vafa; A.M. Vershik; N. Wallach; and S-T. Yau.
Mathematics --- Algebra. --- Mathematical analysis --- Math --- Science --- Geometry. --- Mathematical physics. --- Topological Groups. --- Geometry, algebraic. --- K-theory. --- Group theory. --- Mathematical Methods in Physics. --- Topological Groups, Lie Groups. --- Algebraic Geometry. --- K-Theory. --- Group Theory and Generalizations. --- Groups, Theory of --- Substitutions (Mathematics) --- Algebra --- Algebraic topology --- Homology theory --- Algebraic geometry --- Geometry --- Groups, Topological --- Continuous groups --- Physical mathematics --- Physics --- Euclid's Elements --- Physics. --- Topological groups. --- Lie groups. --- Algebraic geometry. --- Groups, Lie --- Lie algebras --- Symmetric spaces --- Topological groups --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics
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