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What to expect from logarithmic conformal field theory

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OASW03 - Subfactors, K-theory and conformal field theory

Logarithmic conformal field theory is a generalisation of ordinary conformal field theory that allows for logarithmic singularities in correlation functions. This implies the existence of reducible yet indecomposable modules on which the action of the Virasoro L_0 operator is not diagonalisable. In this talk I will recall some of what is known about rational conformal field theory and contrast it with what has been achieved so far in logarithmic conformal field theory.

This talk is part of the Isaac Newton Institute Seminar Series series.

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