In rational conformal field theory, the Verlinde formula computes the fusion coefficients from the modular S-transformations of the characters of the chiral algebra's representations. Generalising this formula to logarithmic models has proven rather difficult for a variety of reasons. Here, a recently proposed formalism [1] for the modular properties of certain classes of logarithmic theories is reviewed, and refined, using simple examples. A formalism addressing fusion rules in simple current extensions is also reviewed as a means to tackle logarithmic theories to which the proposed modular formalism does not directly apply.DR’s research is supported by the Australian Research Council Discovery Project DP1093910. SW’s work is supported by...
We study the $c=-2$ model of logarithmic conformal field theory in the presence of a boundary using ...
Logarithmic conformal field theory is a rich and vibrant area of modern mathematical physics with we...
This article gives a complete account of the modular properties and Verlinde formula for conformal f...
In rational conformal field theory, the Verlinde formula computes the fusion coefficients from the m...
AbstractThe Virasoro logarithmic minimal models were intensively studied by several groups over the ...
29 pages, 6 figuresInternational audienceWe review and extend evidence for the validity of a general...
The modular properties of fractional level . ŝl(2)-theories and, in particular, the application of t...
Motivated by Wakimoto free field realisations, the bosonic ghost system of central charge c = 2 is s...
This lecture note covers topics on boundary conformal field theory, modular transformations and the ...
The (p +, p -) singlet algebra is a vertex operator algebra that is strongly generated by a Virasoro...
The Virasoro logarithmic minimal models were intensively studied by several groups over the last ten...
Logarithmic conformal field theory is a relatively recent branch of mathematical physics w...
The analogue of the charge-conjugation modular invariant for rational logarithmic conformal field th...
AbstractThe (p+,p−) singlet algebra is a vertex operator algebra that is strongly generated by a Vir...
We prove a generalization of the Verlinde formula to fermionic rational conformal field theories. Th...
We study the $c=-2$ model of logarithmic conformal field theory in the presence of a boundary using ...
Logarithmic conformal field theory is a rich and vibrant area of modern mathematical physics with we...
This article gives a complete account of the modular properties and Verlinde formula for conformal f...
In rational conformal field theory, the Verlinde formula computes the fusion coefficients from the m...
AbstractThe Virasoro logarithmic minimal models were intensively studied by several groups over the ...
29 pages, 6 figuresInternational audienceWe review and extend evidence for the validity of a general...
The modular properties of fractional level . ŝl(2)-theories and, in particular, the application of t...
Motivated by Wakimoto free field realisations, the bosonic ghost system of central charge c = 2 is s...
This lecture note covers topics on boundary conformal field theory, modular transformations and the ...
The (p +, p -) singlet algebra is a vertex operator algebra that is strongly generated by a Virasoro...
The Virasoro logarithmic minimal models were intensively studied by several groups over the last ten...
Logarithmic conformal field theory is a relatively recent branch of mathematical physics w...
The analogue of the charge-conjugation modular invariant for rational logarithmic conformal field th...
AbstractThe (p+,p−) singlet algebra is a vertex operator algebra that is strongly generated by a Vir...
We prove a generalization of the Verlinde formula to fermionic rational conformal field theories. Th...
We study the $c=-2$ model of logarithmic conformal field theory in the presence of a boundary using ...
Logarithmic conformal field theory is a rich and vibrant area of modern mathematical physics with we...
This article gives a complete account of the modular properties and Verlinde formula for conformal f...