2 citations · 3 across the 5 of their papers we have counts for
5 papers
The percolation energy field and its logarithmic partner
Federico Camia, Yu Feng
For site percolation on the triangular lattice, we define two lattice fields that form a logarithmic pair in the sense of conformal field theory. We show that, at the critical poin…
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…
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…
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…
Triviality of critical Fortuin-Kasteleyn decorated planar maps for
Yuyang Feng
We consider infinite random planar maps decorated by the critical Fortuin-Kasteleyn model with parameter . The paper demonstrates that when appropriately rescaled, these maps…