activity
20012026
most citedTwo-Dimensional Critical Percolation: The Full Scaling Limit

111 citations · 404 across the 47 of their papers we have counts for

collaborators

53 papers

math-ph2026

Boundary operators in the Brownian loop soup

Federico Camia, Rongvoram Nivesvivat

We obtain infinitely many boundary operators in the Brownian loop soup in the subcritical phase by analyzing the conformal block expansion of the two-point function that computes t…

math-ph2023

On the density of 2D critical percolation gaskets and anchored clusters

Federico Camia

We prove a formula, first obtained by Kleban, Simmons and Ziff using conformal field theory methods, for the (renormalized) density of a critical percolation cluster in the upper h…

math.PR2022★ 4 cited

Monotonicity of Ursell functions in the Ising model

Federico Camia, Jianping Jiang, Charles M. Newman

In this paper, we consider Ising models with ferromagnetic pair interactions. We prove that the Ursell functions satisfy: is increasing in each interact…

math-ph2022

Conformal Covariance of Connection Probabilities and Fields in 2D Critical Percolation

Federico Camia

Fitting percolation into the conformal field theory framework requires showing that connection probabilities have a conformally invariant scaling limit. For critical site percolati…

math-ph2021★ 2 cited

The Brownian loop soup stress-energy tensor

Federico Camia, Valentino F. Foit, Alberto Gandolfi +1

The Brownian loop soup (BLS) is a conformally invariant statistical ensemble of random loops in two dimensions characterized by an intensity . Recently, we constructed familie…

math.PR2021

The Gaussian process for particle masses in the near-critical Ising model

Federico Camia, Jianping Jiang, Charles M. Newman

We review the construction of a stationary Gaussian process starting from the near-critical continuum scaling limit of the Ising magnetization and its relation to the…