Modular transformations and Verlinde formulae for logarithmic (p +, p -)-models
The (p +, p -) singlet algebra is a vertex operator algebra that is strongly generated by a Virasoro field of central charge 1-6(p+-p-)2/p+p- and a single Virasoro primary field of conformal weight (2p + - 1)(2p - - 1). Here, the modular properties of the characters of the uncountably many simple modules of each singlet algebra are investigated and the results used as the input to a continuous analogue of the Verlinde formula to obtain the "fusion rules" of the singlet modules. The effect of...[Show more]
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|Source:||Nuclear Physics B|
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|02_Ridout_Modular_transformations_and_2014.pdf||270.35 kB||Adobe PDF||Request a copy|
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