Torus structure on graphs and twisted partition functions for minimal and affine models
Jan, 200351 pages
Published in:
- J.Geom.Phys. 48 (2003) 580-634
e-Print:
- hep-th/0301215 [hep-th]
Report number:
- CPT-2003-P-4253
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Abstract:
Using the Ocneanu quantum geometry of ADE diagrams (and of other diagrams belonging to higher Coxeter-Dynkin systems), we discuss the classification of twisted partition functions for affine and minimal models in conformal field theory and study several examples associated with the WZW, Virasoro and W_{3} cases.Note:
- 50 pages, 8 figures,added references, corrected typos Subj-class: High Energy Physics - Theory: Quantum Algebra Journal-ref: Journal of Geometry and Physics, Volume 48, Issue 4, December 2003, Pages 580-634 DOI: 10.1016/S0393-0440(03)00056-1
- field theory: affine
- algebra: Kac-Moody
- partition function
- operator: algebra
- algebra: fusion
- algebra: representation
- transformation: modular
- field theory: conformal
- model: minimal
- graph theory
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