Logarithmic M(2,p) minimal models, their logarithmic couplings, and duality
A natural construction of the logarithmic extension of the M (2, p) (chiral) minimal models is presented, which generalises our previous model [R. Langlands, P. Pouliot, Y. Saint-Aubin, Conformal invariance in two-dimensional percolation, Bull. Amer. Math. Soc. 30 (1994) 1-61] of percolation (p = 3). Its key aspect is the replacement of the minimal model irreducible modules by reducible ones obtained by requiring that only one of the two principal singular vectors of each module vanish. The...[Show more]
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|Source:||Nuclear Physics B|
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