Orthogonal-polynomial structures and fusion algebras of rational conformal field theories

M. Caselle, G. Ponzano, F. Ravani

Risultato della ricerca: Contributo su rivistaArticolo in rivistapeer review

Abstract

A large class of fusion algebras, isomorphic to rings of orthogonal polynomials in one real variable, is studied. It includes all SU(2) WZW and all minimal model fusion algebras. All the algebras in this class having structure constants limited to 0 or 1 are classified. Two series consistent with both modular and duality constraints are found. Numerical searches for structure constants also larger than 1 seem to indicate that the whole classification is exhausted by the aforementioned series and an additional one. Relations of these structures with the SU(2) group are discussed.

Lingua originaleInglese
pagine (da-a)260-265
Numero di pagine6
RivistaPhysics Letters, Section B: Nuclear, Elementary Particle and High-Energy Physics
Volume251
Numero di pubblicazione2
DOI
Stato di pubblicazionePubblicato - 15 nov 1990
Pubblicato esternamente

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