D
David Ridout
Researcher at University of Melbourne
Publications - 89
Citations - 2869
David Ridout is an academic researcher from University of Melbourne. The author has contributed to research in topics: Minimal models & Fusion rules. The author has an hindex of 28, co-authored 85 publications receiving 2538 citations. Previous affiliations of David Ridout include University of Adelaide & La Trobe University.
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Fusion in Fractional Level sl(2)-Theories with k=-½
TL;DR: The fusion rules of conformal field theories admitting an sl ˆ ( 2 ) -symmetry at level k = − 1 2 are studied in this article, showing that the fusion closes on the set of irreducible highest weight modules and their images under spectral flow, but not when “highest weight” is replaced with relaxed highest weight.
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Bosonic Ghosts at c=2 as a Logarithmic CFT
David Ridout,Simon Wood +1 more
TL;DR: In this article, the authors studied the modular properties of a bosonic ghost system of central charge c = 2 using a recently proposed formalism for logarithmic conformal field theories, with the aim being to determine the Grothendieck fusion coefficients from a variant of the Verlinde formula.
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Relaxed singular vectors, Jack symmetric functions and fractional level sl(2) models
David Ridout,Simon Wood +1 more
TL;DR: The fractional level models are (logarithmic) conformal field theories associated with affine Kac-Moody (super) algebras at certain levels k∈Q.
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Boundary algebras and Kac modules for logarithmic minimal models
TL;DR: In this paper, the authors introduce an algebraic framework for lattice analysis as a quotient of the one-boundary Temperley-Lieb algebra, and show that the structure of the Virasoro Kac modules can be inferred from these results and are given by finitely generated submodules of Feigin-Fuchs modules.
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On the percolation bcft and the crossing probability of watts
TL;DR: In this article, the logarithmic conformal field theory describing critical percolation is further explored using Watts' determination of the probability that there exists a cluster connecting both horizontal and vertical edges.