Logarithmic limits of minimal models

Abstract

It is discussed how a limiting procedure of (super)conformal field theories may result in logarithmic (super)conformal field theories. The construction is illustrated by logarithmic limits of (unitary) minimal models in conformal field theory and in N=1 superconformal field theory.

15 pages, LaTeX, v2: version to be published

References in corpus (3)

• The Plane-Wave/Super Yang-Mills Duality
• Jordan cells in logarithmic limits of conformal field theory
• On string backgrounds and (logarithmic) CFT

Cited by in corpus (20)

• Logarithmic Minimal Models
• Holographic applications of logarithmic conformal field theories
• Fusion algebra of critical percolation
• Boundary algebras and Kac modules for logarithmic minimal models
• Short-cut to new anomalies in gravity duals to logarithmic conformal field theories
• Logarithmic Superconformal Minimal Models
• Local logarithmic correlators as limits of Coulomb gas integrals
• Fusion hierarchies, T-systems and Y-systems of logarithmic minimal models
• Jordan cells in logarithmic limits of conformal field theory
• Coset Graphs in Bulk and Boundary Logarithmic Minimal Models
• Fusion rules for the logarithmic $N=1$ superconformal minimal models I: the Neveu-Schwarz sector
• A common limit of super Liouville theory and minimal models
• Coset construction of logarithmic minimal models: branching rules and branching functions
• Fused RSOS Lattice Models as Higher-Level Nonunitary Minimal Cosets
• On conformal Jordan cells of finite and infinite rank
• Kac boundary conditions of the logarithmic minimal models
• Off-Critical Logarithmic Minimal Models
• Logarithmic Minimal Models with Robin Boundary Conditions
• Staggered and affine Kac modules over $A_1^{(1)}$
• One-Dimensional Sums and Finitized Characters of $2\times 2$ Fused RSOS Models