GENERALIZED SYMMETRIES IN PHYSICS - PROCEEDINGS OF THE INTERNATIONAL SYMPOSIUM ON MATHEMATICAL PHYSICS

AvUSHVERIDZE K DOBREV DOBRE G H-D DOEBNER,H-D Doebner

Inbunden, Engelska, 1994

2 498 kr

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Beskrivning

This volume contains material submitted to a symposium on mathematical physics in July 1993 at the Technical University of Clausthal. It focuses on mathematical and physical notions of symmetries, especially on generalized and quantum symmetries (quantum groups and algebras) with applications to integrable systems, quasi-exact solvability, quantization methods and nonlinear problems. The workshop is a continuation of the series of meetings and workshops on mathematical physics in Clausthal which brings together mathematicians, theoretical and mathematical physicists working in the different parts of generalized symmetries. Recent developments in the mathematical structure and physical applications of generalized symmetries are discussed.

Produktinformation

Utgivningsdatum:1994-07-01
Mått:152 x 229 x undefined mm
Vikt:18 g
Format:Inbunden
Språk:Engelska
Förlag:World Scientific Publishing Co Pte Ltd
ISBN:9789810217716

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Tillämpad fysik inom Naturvetenskap och teknik

Innehållsförteckning

Part 1 Representations of Quantum Groups and Their Application: Graph Generalization of Quantum Groups (C Gomez & G Sierra); Cross Product Quantization Nonabelian Cohomology and Twisting of Hopf Algebras (S Majid); Miscellaneous Physical Applications of Quantum Algebras (M Kibler); Positive Energy Representations of Noncompact Quantum Algebras (V K Dobrev). Part 2 Structure of Quantum Groups and Their Differential Calculi: From Classical to Quantum - The Question of Universality (P Truini); On Quantum Groups from the Quantization Point of View (B Jurco); Quantum Poincare Subgroup of q-Conformal Group and q-Minkowski Geometry (M Chaichian et al); Bicovariant Differential Calculi on Quantum Groups An.11 Bn and Dn, (K Schmuedgen et al); Part 3 Symmetries and Integrability: The Yang-Baxter Symmetry in Field Theory (H J de Vega); Symmetry Integrability and Separability (H-D Doebner & A G Ushveridze); Integrable Systems in Higher Dimensions (D B Fairlie), Appell Functions and the Poeschl-Teller Potential (L Vinet et al.). Part 4 Symmetries in Field Theory: Can Anomalies Melt? (H Grosse at al.); Renormalization of Current Algebra (J Mickelsson); Subfactors and Coset Models (K-H Rehren). Part 5 Mathematical Structures: Z3-Grading and Ternary Algebraic Structures (P Kerner); Poisson Lie Groups and Nonlinear Convexity Theorems (J Hilgert et al.); Quantization on Homogeneous Compact Kahler Manifolds (M S Marinov et al). (Part contents).

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