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The logarithmic triplet theory with boundary

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arxiv hep-th/0608184 v2 pith:VCPI3KZP submitted 2006-08-25 hep-th math.QA

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keywords boundarytriplettheoryalgebrabulkcheckcoefficientscompute
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The boundary theory for the c=-2 triplet model is investigated in detail. In particular, we show that there are four different boundary conditions that preserve the triplet algebra, and check the consistency of the corresponding boundary operators by constructing their OPE coefficients explicitly. We also compute the correlation functions of two bulk fields in the presence of a boundary, and verify that they are consistent with factorisation.

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Cited by 1 Pith paper

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  1. Higgsless Lagrangian SCFTs and Strongly Finite VOAs

    hep-th 2026-07 conditional novelty 7.0 of 10

    Higgsless Lagrangian N=2 SCFTs are sparse (free vectors, one SO/USp quiver family, three sporadics); the VOAs of two sporadics are strongly finite and logarithmic.

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