David Ridout

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Thomas CreutzigProfessor of Mathematics at the University of AlbertaVerified email at ualberta.ca
Simon WoodCardiff University, School of MathematicsVerified email at cardiff.ac.uk
Peter BouwknegtProfessor of Theoretical Physics and Mathematics, Australian National UniversityVerified email at anu.edu.au
Shashank KanadeUniversity of DenverVerified email at du.edu
Jorgen RasmussenSchool of Mathematics and Physics, University of QueenslandVerified email at uq.edu.au
Azat M. GainutdinovInstitut Denis-Poisson, CNRS, Université de Tours, Tours, FranceVerified email at lmpt.univ-tours.fr
Kalle Kytöläassociate professor of mathematics, Aalto UniversityVerified email at aalto.fi
Andrew LinshawUniversity of DenverVerified email at du.edu
Olivier Blondeau-FournierKing's College LondonVerified email at kcl.ac.uk
Jinwei YangPostdoc, University of AlbertaVerified email at ualberta.ca
Florencia Orosz HunzikerUniversity of Colorado, BoulderVerified email at colorado.edu
Alexi Morin-DuchesnePostdoctoral fellow at Université Catholique de LouvainVerified email at uclouvain.be
Jonathan BelletêtePostdoctoral Researcher, CEA SaclayVerified email at ipht.fr
Drazen AdamovicDepartment of Mathematics, Faculty of Science, University of Zagreb, CroatiaVerified email at math.hr
Ingo RunkelUniversität HamburgVerified email at uni-hamburg.de

David Ridout

University of Melbourne

Verified email at unimelb.edu.au - Homepage

Conformal field theory Vertex algebras Representation theory


Title Sort by citations Sort by year Sort by title	Cited by Cited by	Year
From percolation to logarithmic conformal field theory P Mathieu, D Ridout Physics Letters B 657 (1-3), 120-129, 2007	99	2007
Logarithmic conformal field theory: beyond an introduction T Creutzig, D Ridout Journal of Physics A: Mathematical and Theoretical 46 (49), 494006, 2013	87	2013
Modular Data and Verlinde Formulae for Fractional Level WZW Models II T Creutzig, D Ridout Nuclear Physics B 875, 423-458, 2013	86	2013
Modular Data and Verlinde Formulae for Fractional Level WZW Models I T Creutzig, D Ridout Nuclear Physics B 865, 83-114, 2012	86	2012
Standard modules, induction and the structure of the Temperley-Lieb algebra D Ridout, Y Saint-Aubin Advances in Theoretical and Mathematical Physics 18 (5), 957-1041, 2014	71	2014
On staggered indecomposable Virasoro modules K Kytölä, D Ridout Journal of mathematical physics 50 (12), 123503, 2009	67	2009
Relating the archetypes of logarithmic conformal field theory T Creutzig, D Ridout Nuclear Physics B 872 (3), 348-391, 2013	64	2013
Coset constructions of logarithmic (1, p) models T Creutzig, D Ridout, S Wood Letters in Mathematical Physics 104 (5), 553-583, 2014	60	2014
Schur–Weyl duality for Heisenberg cosets T Creutzig, S Kanade, AR Linshaw, D Ridout Transformation Groups 24 (2), 301-354, 2019	57	2019
Logarithmic M (2, p) minimal models, their logarithmic couplings, and duality P Mathieu, D Ridout Nuclear Physics B 801 (3), 268-295, 2008	48	2008
D-branes on group manifolds and fusion rings P Bouwknegt, P Dawson, D Ridout Journal of High Energy Physics 2002 (12), 065, 2003	48	2003
̂sl (2)− 1/2: A case study D Ridout Nuclear Physics B 814 (3), 485-521, 2009	47	2009
̂sl (2)− 1/2 and the Triplet Model D Ridout Nuclear Physics B 835 (3), 314-342, 2010	43	2010
On the percolation BCFT and the crossing probability of Watts D Ridout Nuclear Physics B 810 (3), 503-526, 2009	40	2009
Convergence properties of gradient descent noise reduction D Ridout, K Judd Physica D: Nonlinear Phenomena 165 (1-2), 26-47, 2002	40	2002
Fusion in fractional level slˆ (2)-theories with k=− 12 D Ridout Nuclear Physics B 848 (1), 216-250, 2011	39	2011
Logarithmic conformal field theory A Gainutdinov, D Ridout, I Runkel Journal of Physics A: Mathematical and Theoretical 46 (49), 490301, 2013	34	2013
Relaxed singular vectors, Jack symmetric functions and fractional level ̂sl (2) models D Ridout, S Wood Nuclear Physics B 894, 621-664, 2015	31	2015
Boundary algebras and Kac modules for logarithmic minimal models A Morin-Duchesne, J Rasmussen, D Ridout Nuclear Physics B 899, 677-769, 2015	29	2015
Bosonic ghosts at c= 2 as a logarithmic CFT D Ridout, S Wood Letters in Mathematical Physics 105 (2), 279-307, 2015	29	2015

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