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Lie Theory and its Applications in Physics III cover


Contents:
  • Representation Theory — Functional-Analytic Methods:
    • Small Weight Modules of Locally Finite Almost Reductive Lie Algebras (K-H Neeb)
    • The c-Function for a Semisimple Symmetric Space (G Ólafsson)
  • Algebraic Constructions:
    • Non-Standard Invariant Operators for Quaternionic Geometries (J Slovák)
    • From Vector Spaces to Symmetric Spaces (W Bertram)
  • Applications to Physical Systems — Quantum Systems:
    • Quantum Integrable Systems and Special Functions (A M Perelomov)
    • On the Index of Equivariant Toeplitz Operators (U Bunke)
  • Special Models:
    • A Geometric Construction of the Dual Wave Function of the n-Component KP–Hierarchy (G F Helminck & J W van de Leur)
    • Elements of a Global Operator Approach to Wess–Zumino–Novikov–Witten Models (M Schlichenmaier)
    • Bundles of Chiral Blocks and Boundary Conditions in CFT (J Fuchs & C Schweigert)
  • Quantum Groups and Related Objects:
    • Elliptic Algebras and Double Yangians: Deformed Structures (D Arnaudon)
    • q-Multilinear Algebra (A Isaev et al.)
  • Computational Symmetry Analysis:
    • MathLie a Computer Algebra Program for Symmetry Analysis (G Baumann)
  • and other papers

Readership: Mathematical physicists.