Logarithmic intertwining operators and the space of conformal blocks over the projective line

Abstract

We show that the space of logarithmic intertwining operators among logarithmic modules for a vertex operator algebra is isomorphic to the space of 3-point conformal blocks over the projective line. This is considered as a generalization of Zhu's result for ordinary intertwining operators among ordinary modules.

15 pages

References in corpus (3)

• Logarithmic intertwining operators and W(2,2p-1)-algebras
• A logarithmic generalization of tensor product theory for modules for a vertex operator algebra
• Logarithmic intertwining operators and vertex operators