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Category: Zoom talks 2020

L. Köhler-Schindler: Russo–Seymour–Welsh theory for FKG percolation

Abstract: We prove that the Russo–Seymour–Welsh theory is valid for any invariant bond percolation measure on satisfying the FKG inequality.…

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Posted in: Zoom talks 2020

S. Ganguly & J. R. Lee: Chemical subdiffusivity of critical 2D percolation

Abstract: We show that random walk on the incipient infinite cluster (IIC) of two-dimensional critical percolation is subdiffusive in the…

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Posted in: Zoom talks 2020

T. Helmuth & R. Bauerschmidt: Random spanning forests and hyperbolic symmetry

Abstract: The arboreal gas is the probability measure that arises from conditioning the random subgraph given by Bernoulli() bond percolation…

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Posted in: Zoom talks 2020

Special talk: Sidoravicius’ contributions to percolation theory

Abstract: This is a special session in memory of Vladas Sidoravicius. There will be short contributions by colleagues and friends…

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Posted in: Zoom talks 2020

R. Eldan: A stochastic approach to concentration inequalities for Boolean functions.

Abstract: We revisit several classical inequalities which relate the influences of a Boolean function to its variance – the Kahn-Kalai-Linial…

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Posted in: Zoom talks 2020

A. Georgakopoulos & C. Panagiotis: The percolation density θ(p) is analytic.

Abstract: We prove that for Bernoulli bond percolation on , the percolation density (defined as the probability of the origin…

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Posted in: Zoom talks 2020

P.-F. Rodriguez & F. Severo: Coincidence of critical parameters for level-set percolation of the Gaussian free field

Abstract: We study the Gaussian free field on the Euclidean lattice in three and more dimensions and consider the percolation…

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Posted in: Zoom talks 2020

Ben Hansen: The critical probability for Voronoi percolation in the hyperbolic plane tends to 1/2

Abstract: In this talk, we consider percolation on the Voronoi tessellation generated by a homogeneous Poisson point process on the…

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Posted in: Zoom talks 2020

H. Vanneuville & S. Muirhead: The phase transition for planar Gaussian percolation without FKG

Abstract: In this talk, we present techniques to study the phase transition of planar percolation models that do not satisfy…

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Posted in: Zoom talks 2020

Ioan Manolescu: Scaling relations for 2D random cluster model

Abstract: In a celebrated work from 1987, Kesten proved that the critical exponents of 2D percolation, if existent, satisfy certain…

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Posted in: Zoom talks 2020

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