activity
20182026
most citedKinetically constrained models

1 citations · 1 across the 7 of their papers we have counts for

collaborators
Showing math.PRShow all

11 papers · 1 filter

math.PR2026

Weighted isoperimetry implies percolation

Ivailo Hartarsky, Franco Severo, Augusto Teixeira

Consider an infinite edge-weighted graph satisfying an isoperimetric inequality of the type for some , where denotes the weighte…

math.PR2026

Super-Arrhenius relaxation of the triangular plaquette model in any dimension

Laurent Bartholdi, Ivailo Hartarsky, Ivan Mitrofanov

Consider the following plaquette model from statistical physics: a lamp lies at every vertex of the triangular lattice and a switch lies at every even vertex of the (bipartite) dua…

math.PR2025

Sharpness of the phase transition for constrained-degree percolation

Ivailo Hartarsky, Roger W. C. Silva

We consider constrained-degree percolation on the hypercubic lattice. Initially, all edges are closed, and each edge independently attempts to open at a uniformly distributed rando…

math.PR2025

Crossings and diffusion in Poisson driven marked random connection models

Alessandra Faggionato, Ivailo Hartarsky

We first study crossing statistics in random connection models (RCM) built on marked Poisson point processes on . Under general assumptions, we show exponential tail b…

math.PR2024

Bootstrap percolation is local

Ivailo Hartarsky, Augusto Teixeira

Metastability thresholds lie at the heart of bootstrap percolation theory. Yet proving precise lower bounds is notoriously hard. We show that for two of the most classical models,…

math.PR2024

Catalan percolation

Eleanor Archer, Ivailo Hartarsky, Brett Kolesnik +3

In Catalan percolation, all nearest-neighbor edges along are initially occupied, and all other edges are open independently with probability . Open edges…