| From percolation to logarithmic conformal field theory P Mathieu, D Ridout Physics Letters B 657 (1-3), 120-129, 2007 | 96 | 2007 |
| Logarithmic conformal field theory: beyond an introduction T Creutzig, D Ridout Journal of Physics A: Mathematical and Theoretical 46 (49), 494006, 2013 | 86 | 2013 |
| Modular Data and Verlinde Formulae for Fractional Level WZW Models II T Creutzig, D Ridout Nuclear Physics B 875, 423-458, 2013 | 85 | 2013 |
| Modular Data and Verlinde Formulae for Fractional Level WZW Models I T Creutzig, D Ridout Nuclear Physics B 865, 83-114, 2012 | 85 | 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 | 67 | 2014 |
| On staggered indecomposable Virasoro modules K Kytölä, D Ridout Journal of mathematical physics 50 (12), 123503, 2009 | 65 | 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 | 58 | 2014 |
| Schur–Weyl duality for Heisenberg cosets T Creutzig, S Kanade, AR Linshaw, D Ridout Transformation Groups 24 (2), 301-354, 2019 | 52 | 2019 |
| 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 |
| Logarithmic M (2, p) minimal models, their logarithmic couplings, and duality P Mathieu, D Ridout Nuclear Physics B 801 (3), 268-295, 2008 | 45 | 2008 |
| ̂sl (2)− 1/2 and the Triplet Model D Ridout Nuclear Physics B 835 (3), 314-342, 2010 | 43 | 2010 |
| Convergence properties of gradient descent noise reduction D Ridout, K Judd Physica D: Nonlinear Phenomena 165 (1-2), 26-47, 2002 | 41 | 2002 |
| On the percolation BCFT and the crossing probability of Watts D Ridout Nuclear Physics B 810 (3), 503-526, 2009 | 39 | 2009 |
| Fusion in fractional level slˆ (2)-theories with k=− 12 D Ridout Nuclear Physics B 848 (1), 216-250, 2011 | 38 | 2011 |
| Logarithmic conformal field theory A Gainutdinov, D Ridout, I Runkel Journal of Physics A: Mathematical and Theoretical 46 (49), 490301, 2013 | 33* | 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 |
| Bosonic ghosts at c= 2 as a logarithmic CFT D Ridout, S Wood Letters in Mathematical Physics 105 (2), 279-307, 2015 | 29 | 2015 |
| Boundary algebras and Kac modules for logarithmic minimal models A Morin-Duchesne, J Rasmussen, D Ridout Nuclear Physics B 899, 677-769, 2015 | 27 | 2015 |
Thomas CreutzigProfessor of Mathematics at the University of AlbertaVerified email at ualberta.ca
