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- W2106453491 abstract "We construct integrable realizations of conformal twisted boundary conditions for ^sl(2) unitary minimal models on a torus. These conformal field theories are realized as the continuum scaling limit of critical A-D-E lattice models with positive spectral parameter. The integrable seam boundary conditions are labelled by (r,s,zeta) in (A_{g-2},A_{g-1},Gamma) where Gamma is the group of automorphisms of G and g is the Coxeter number of G. Taking symmetries into account, these are identified with conformal twisted boundary conditions of Petkova and Zuber labelled by (a,b,gamma) in (A_{g-2}xG, A_{g-2}xG,Z_2) and associated with nodes of the minimal analog of the Ocneanu quantum graph. Our results are illustrated using the Ising (A_2,A_3) and 3-state Potts (A_4,D_4) models." @default.
- W2106453491 created "2016-06-24" @default.
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- W2106453491 date "2001-10-01" @default.
- W2106453491 modified "2023-10-18" @default.
- W2106453491 title "Integrable lattice realizations of conformal twisted boundary conditions" @default.
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- W2106453491 doi "https://doi.org/10.1016/s0370-2693(01)00982-0" @default.
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