Review: Geoffrey Grimmett, Percolation

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Universality for Bond Percolation in Two Dimensions by Geoffrey

All (in)homogeneous bond percolation models on the square, triangular, and hexagonal lattices belong to the same universality class, in the sense that they have identical critical exponents at the critical point (assuming the exponents exist). This is proved using the star–triangle transformation and the boxcrossing property. The exponents in question are the one-arm exponent ρ, the 2j -alterna...

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Inhomogeneous Bond Percolation on Square, Triangular and Hexagonal Lattices by Geoffrey

The star–triangle transformation is used to obtain an equivalence extending over the set of all (in)homogeneous bond percolation models on the square, triangular and hexagonal lattices. Among the consequences are boxcrossing (RSW) inequalities for such models with parameter-values at which the transformation is valid. This is a step toward proving the universality and conformality of these proc...

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ژورنال

عنوان ژورنال: The Annals of Probability

سال: 1992

ISSN: 0091-1798

DOI: 10.1214/aop/1176989820