Marek Biskup
Marek Biskup
Department of Mathematics, UCLA
Verified email at - Homepage
Cited by
Cited by
Quenched invariance principle for simple random walk on percolation clusters
N Berger, M Biskup
Probability theory and related fields 137 (1-2), 83-120, 2007
Recent progress on the random conductance model
M Biskup
Probability Surveys 8, 294-373, 2011
Functional CLT for random walk among bounded random conductances
M Biskup, T Prescott
Electronic Journal of Probability 12, 1323-1348, 2007
On the scaling of the chemical distance in long-range percolation models
M Biskup
The Annals of Probability 32 (4), 2938-2977, 2004
On the formation/dissolution of equilibrium droplets
M Biskup, L Chayes, R Kotecký
EPL (Europhysics Letters) 60 (1), 21, 2002
Anomalous heat-kernel decay for random walk among bounded random conductances
N Berger, M Biskup, CE Hoffman, G Kozma
Annales de l'IHP Probabilités et statistiques 44 (2), 374-392, 2008
Orbital order in classical models of transition-metal compounds
Z Nussinov, M Biskup, L Chayes, J van den Brink
EPL (Europhysics Letters) 67 (6), 990, 2004
Extreme local extrema of two-dimensional discrete Gaussian free field
M Biskup, O Louidor
Communications in Mathematical Physics 345 (1), 271-304, 2016
Long-time tails in the parabolic Anderson model with bounded potential
M Biskup, W Konig
Annals of probability, 636-682, 2001
General theory of Lee-Yang zeros in models with first-order phase transitions
M Biskup, C Borgs, JT Chayes, LJ Kleinwaks, R Kotecký
Physical Review Letters 84 (21), 4794, 2000
Reflection positivity and phase transitions in lattice spin models
M Biskup
Methods of contemporary mathematical statistical physics, 1-86, 2009
A heteropolymer near a linear interface
M Biskup, F den Hollander
Annals of Applied Probability, 668-687, 1999
Full extremal process, cluster law and freezing for the two-dimensional discrete Gaussian free field
M Biskup, O Louidor
Advances in Mathematics 330, 589-687, 2018
Mean-field driven first-order phase transitions in systems with long-range interactions
M Biskup, L Chayes, N Crawford
Journal of Statistical Physics 122 (6), 1139-1193, 2006
Phase coexistence of gradient Gibbs states
M Biskup, R Kotecký
Probability theory and related fields 139 (1-2), 1-39, 2007
Critical region for droplet formation in the two-dimensional Ising model
M Biskup, L Chayes, R Kotecký
Communications in mathematical physics 242 (1), 137-183, 2003
Rigorous analysis of discontinuous phase transitions via mean-field bounds
M Biskup, L Chayes
Communications in mathematical physics 238 (1), 53-93, 2003
Graph diameter in long‐range percolation
M Biskup
Random Structures & Algorithms 39 (2), 210-227, 2011
Scaling limit for a class of gradient fields with nonconvex potentials
M Biskup, H Spohn
The Annals of Probability 39 (1), 224-251, 2011
Conformal symmetries in the extremal process of two-dimensional discrete Gaussian free field
M Biskup, O Louidor
arXiv preprint arXiv:1410.4676, 2014
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