Starts 18 Oct 2011 12:00
Ends 18 Oct 2011 20:00
Central European Time
SISSA, Santorio Bldg., Room 108 (1st floor)
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.
  • M. Poropat