Seminars & Lectures
| * TITLE | Coset graphs in logarithmic minimal models | ||||||
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| * DATE / TIME | 2011-12-08, 15:00 | ||||||
| * PLACE | 512 seminar room, APCTP, Pohang, Korea | ||||||
| * ABSTRACT | |||||||
| An overview is given of the logarithmic minimal models as prototypical examples of logarithmic CFTs. In the boundary theory, multiplication in the Grothendieck ring of W-projective representations leads to a Verlinde-like formula involving A-type twisted affine graphs and their coset graphs. This provides compact formulas for the conformal partition functions with W-projective boundary conditions. On the torus, modular invariant partition functions are proposed as sesquilinear forms in W-projective and rational minimal characters that are encoded by the same coset fusion graphs. |
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