Sharp phase transition and critical behaviour in 2D divide and colour models

Author:

Bálint András,Camia Federico,Meester Ronald

Publisher

Elsevier BV

Subject

Applied Mathematics,Modelling and Simulation,Statistics and Probability

Reference27 articles.

1. Sharpness of the phase transition in percolation models;Aizenman;Comm. Math. Phys.,1987

2. A. Bálint, F. Camia, R. Meester, The high-temperature Ising model on the triangular lattice is a critical percolation model, 2008, Preprint

3. Exceptional planes of percolation;Benjamini;Probab. Theory Related Fields,1998

4. J. van den Berg, Approximate zero-one laws and sharpness of the percolation transition in a class of models including 2D Ising percolation, 2007, Preprint available from: arXiv:math.PR/0707.2077v1

5. J. van den Berg, R. Brouwer, B. Vágvölgyi, Continuity for self-destructive percolation in the plane, 2006, Preprint available from: arXiv:math.PR/0603223

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1. Conformal covariance of connection probabilities and fields in 2D critical percolation;Communications on Pure and Applied Mathematics;2023-10-05

2. Color Representations of Ising Models;Journal of Theoretical Probability;2020-11-09

3. Generalized Divide and Color Models;Latin American Journal of Probability and Mathematical Statistics;2019

4. A Harris-Kesten theorem for confetti percolation;RANDOM STRUCT ALGOR;2015

5. Sharpness of the percolation transition in the two-dimensional contact process;The Annals of Applied Probability;2011-02-01

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