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math.PR2024
Conformal covariance of connection probabilities in the 2D critical FK-Ising model
Federico Camia, Yu Feng
We study connection probabilities between vertices of the square lattice for the critical random-cluster (FK) model with cluster weight 2, which is related to the critical Ising mo…
math-ph2024★ 2 cited
Conformally covariant probabilities, operator product expansions, and logarithmic correlations in two-dimensional critical percolation
Federico Camia, Yu Feng
The large-scale behavior of two-dimensional critical percolation is expected to be described by a conformal field theory (CFT). Moreover, this putative CFT is believed to be of the…
math-ph2024★ 1 cited
Logarithmic correlation functions in 2D critical percolation
Federico Camia, Yu Feng
It is believed that the large-scale geometric properties of two-dimensional critical percolation are described by a logarithmic conformal field theory, but it has been challenging…