We present a review of the recent progress on percolation scaling limits in two dimensions. In particular, we consider the convergence of critical crossing probabilities to Cardy's formula and of the critical exploration path to chordal stochastic Loewner evolution (SL
We consider spread-out models of self-avoiding walk, bond percolation, lattice trees and bond lattic...
We derive scaling laws for the percolation properties of an elongated lattice, i.e., those with dime...
We prove Tsirelson's conjecture that the scaling limit of planar critical percolation is a black noi...
We present a review of the recent progress on percolation scaling limits in two dimensions. In parti...
ABSTRACT. We review some of the recent progress on the scaling limit of two-dimensional critical per...
Substantial progress has been made in recent years on the 2D critical percolation scaling limit and ...
In this lecture we present the main ideas of the convergence, in the scaling limit, of the critical ...
© The Author(s) 2009. This article is published with open access at Springerlink.com Abstract It is ...
Using certain scaling relations for two-dimensional percolation, we study some global geometric prop...
It is natural to expect that there are only three possible types of scaling limits for the collectio...
Abstract. It is shown that the critical exponent g1 related to pair-connectiveness and shortest-path...
We prove Tsirelson’s conjecture that any scaling limit of the critical pla-nar percolation is a blac...
Consider a cellular automaton with state space {0,1} 2 where the initial configuration _0 is chosen ...
We look at seven critical exponents associated with two-dimensional oriented percolation. Scaling th...
This is the first of two papers on the critical behaviour of bond percolation models in high dimensi...
We consider spread-out models of self-avoiding walk, bond percolation, lattice trees and bond lattic...
We derive scaling laws for the percolation properties of an elongated lattice, i.e., those with dime...
We prove Tsirelson's conjecture that the scaling limit of planar critical percolation is a black noi...
We present a review of the recent progress on percolation scaling limits in two dimensions. In parti...
ABSTRACT. We review some of the recent progress on the scaling limit of two-dimensional critical per...
Substantial progress has been made in recent years on the 2D critical percolation scaling limit and ...
In this lecture we present the main ideas of the convergence, in the scaling limit, of the critical ...
© The Author(s) 2009. This article is published with open access at Springerlink.com Abstract It is ...
Using certain scaling relations for two-dimensional percolation, we study some global geometric prop...
It is natural to expect that there are only three possible types of scaling limits for the collectio...
Abstract. It is shown that the critical exponent g1 related to pair-connectiveness and shortest-path...
We prove Tsirelson’s conjecture that any scaling limit of the critical pla-nar percolation is a blac...
Consider a cellular automaton with state space {0,1} 2 where the initial configuration _0 is chosen ...
We look at seven critical exponents associated with two-dimensional oriented percolation. Scaling th...
This is the first of two papers on the critical behaviour of bond percolation models in high dimensi...
We consider spread-out models of self-avoiding walk, bond percolation, lattice trees and bond lattic...
We derive scaling laws for the percolation properties of an elongated lattice, i.e., those with dime...
We prove Tsirelson's conjecture that the scaling limit of planar critical percolation is a black noi...
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