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- W2951994772 abstract "In an investigation of percolation on isoradial graphs, we prove the criticality of canonical bond percolation on isoradial embeddings of planar graphs, thus extending celebrated earlier results for homogeneous and inhomogeneous square, triangular, and other lattices. This is achieved via the star-triangle transformation, by transporting the box-crossing property across the family of isoradial graphs. As a consequence, we obtain the universality of these models at the critical point, in the sense that the one-arm and 2j-alternating-arm critical exponents (and therefore also the connectivity and volume exponents) are constant across the family of such percolation processes. The isoradial graphs in question are those that satisfy certain weak conditions on their embedding and on their track system. This class of graphs includes, for example, isoradial embeddings of periodic graphs, and graphs derived from rhombic Penrose tilings." @default.
- W2951994772 created "2019-06-27" @default.
- W2951994772 creator A5075772131 @default.
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- W2951994772 date "2012-04-02" @default.
- W2951994772 modified "2023-09-27" @default.
- W2951994772 title "Bond percolation on isoradial graphs: criticality and universality" @default.
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