1984
DOI: 10.1007/bf01014383
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Eight-vertex SOS model and generalized Rogers-Ramanujan-type identities

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Cited by 825 publications
(1,135 citation statements)
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References 28 publications
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“…The expressions in eq. (25) are for the phase θ = π + 0 + , or ǫ < 1, while those for the other phase θ = π − 0 + , or ǫ > 1 are again obtained by adding −1 to the indices on the e i 's and P i 's. We note again that for m < √ 3 (i.e.…”
Section: The S-matrices For the Supersymmetric Sigma Modelsmentioning
confidence: 79%
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“…The expressions in eq. (25) are for the phase θ = π + 0 + , or ǫ < 1, while those for the other phase θ = π − 0 + , or ǫ > 1 are again obtained by adding −1 to the indices on the e i 's and P i 's. We note again that for m < √ 3 (i.e.…”
Section: The S-matrices For the Supersymmetric Sigma Modelsmentioning
confidence: 79%
“…The same is true for the Potts model off the critical point. We will describe this result in this section, but we need to first introduce the restricted solid-on-solid (RSOS) models [25].…”
Section: The Minimal Models and The Rsos Modelsmentioning
confidence: 99%
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“…The fused face operators satisfy generalised versions of the various identities for the elementary 1 × 1 boxes discussed in Section 2. The generalised YBEs and crossing relations are thus discussed in Sections 3.2 and 3.3, while here we note the local inversion relation 11) where the diagram to the right represents the identity tangle I m,n in (3.9) rotated by 90 • in the counterclockwise direction. Pairs of half-arcs as in the diagram to the left in (3.11) will be used to indicate that multiple half-arcs connect the fused faces.…”
Section: Fused Face Operatorsmentioning
confidence: 99%