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• W2120645838 abstract "Theoretical physics predicts that conformal invariance plays a crucial role in the macroscopic behavior of a wide class of two-dimensional models in statistical physics (see, e.g., [4], [6]). For instance, by making the assumption that critical planar percolation behaves in a conformally invariant way in the scaling limit, and using ideas involving conformal field theory, Cardy [7] produced an exact formula for the limit, as N → ∞, of the probability that, in two-dimensional critical percolation, there exists a cluster crossing the rectangle [0, aN] × [0, bN]. Also, Duplantier and Saleur [13] predicted the “fractal dimension” of the hull of a very large percolation cluster. These are just two examples among many such predictions." @default.
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• W2120645838 date "2001-01-01" @default.
• W2120645838 modified "2023-09-26" @default.
• W2120645838 title "Values of Brownian intersection exponents, II: Plane exponents" @default.
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• W2120645838 doi "https://doi.org/10.1007/bf02392619" @default.
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