| The self-avoiding walk N Madras, G Slade Springer Science & Business Media, 2013 | 1101 | 2013 |
| Mean-field critical behaviour for percolation in high dimensions T Hara, G Slade Communications in Mathematical Physics 128 (2), 333-391, 1990 | 277 | 1990 |
| Self-avoiding walk in five or more dimensions I. The critical behaviour T Hara, G Slade Communications in Mathematical Physics 147 (1), 101-136, 1992 | 193 | 1992 |
| The lace expansion for self-avoiding walk in five or more dimensions T Hara, G Slade Reviews in Mathematical Physics 4 (02), 235-327, 1992 | 136 | 1992 |
| The Lace Expansion and Its Applications: Ecole D'Eté de Probabilités de Saint-Flour XXXIV-2004 G Slade Springer, 2006 | 121* | 2006 |
| Random subgraphs of finite graphs: I. The scaling window under the triangle condition C Borgs, JT Chayes, R Van Der Hofstad, G Slade, J Spencer Random Structures & Algorithms 27 (2), 137-184, 2005 | 98 | 2005 |
| Critical two-point functions and the lace expansion for spread-out high-dimensional percolation and related models T Hara, R Van Der Hofstad, G Slade The Annals of Probability 31 (1), 349-408, 2003 | 98 | 2003 |
| Mean-field behaviour and the lace expansion T Hara, G Slade Probability and phase transition, 87-122, 1994 | 92 | 1994 |
| Lectures on self-avoiding walks R Bauerschmidt, H Duminil-Copin, J Goodman, G Slade Probability and Statistical Physics in Two and More Dimensions (D. Ellwood …, 2012 | 90 | 2012 |
| The scaling limit of lattice trees in high dimensions E Derbez, G Slade Communications in mathematical physics 193 (1), 69-104, 1998 | 90 | 1998 |
| Self-avoiding walk enumeration via the lace expansion N Clisby, R Liang, G Slade Journal of Physics A: Mathematical and Theoretical 40 (36), 10973, 2007 | 89 | 2007 |
| Random subgraphs of finite graphs. II. The lace expansion and the triangle condition C Borgs, JT Chayes, R Van Der Hofstad, G Slade, J Spencer The Annals of Probability 33 (5), 1886-1944, 2005 | 85 | 2005 |
| The scaling limit of the incipient infinite cluster in high-dimensional percolation. II. Integrated super-Brownian excursion T Hara, G Slade Journal of Mathematical Physics 41 (3), 1244-1293, 2000 | 82 | 2000 |
| Convergence of critical oriented percolation to super-brownian motion above dimensions R Van der Hofstad, G Slade Annales de l'IHP Probabilités et statistiques 39 (3), 413-485, 2003 | 76 | 2003 |
| On the upper critical dimension of lattice trees and lattice animals T Hara, G Slade Journal of statistical physics 59 (5-6), 1469-1510, 1990 | 73 | 1990 |
| Random Subgraphs Of Finite Graphs: III. The Phase Transition For The n-Cube C Borgs, JT Chayes, R Van der Hofstad, G Slade, J Spencer Combinatorica 26 (4), 395-410, 2006 | 72 | 2006 |
| The diffusion of self-avoiding random walk in high dimensions G Slade Communications in mathematical physics 110 (4), 661-683, 1987 | 72 | 1987 |
| Random walk on the incipient infinite cluster for oriented percolation in high dimensions MT Barlow, AA Járai, T Kumagai, G Slade Communications in mathematical physics 278 (2), 385-431, 2008 | 70 | 2008 |
| A generalised inductive approach to the lace expansion R van der Hofstad, G Slade Probability theory and related fields 122 (3), 389-430, 2002 | 66 | 2002 |
| The diffusive phase of a model of self-interacting walks DC Brydges, G Slade Probability theory and related fields 103 (3), 285-315, 1995 | 58 | 1995 |
David BrydgesUniversity of British ColumbiaVerified email at math.ubc.ca
