Daniel Blanquicett

activity

20192023

U

-ISING and

U

-VOTER Dynamics

2 citations · 2 across the 3 of their papers we have counts for

collaborators

5 papers

math.PR2023

Two-dimensional supercritical growth dynamics with one-dimensional nucleation

Daniel Blanquicett, Janko Gravner, David Sivakoff +1

We introduce a class of cellular automata growth models on the two-dimensional integer lattice with finite cross neighborhoods. These dynamics are determined by a Young diagram $\m…

math.PR2022

Three-dimensional 2-critical bootstrap percolation: The stable sets approach

Daniel Blanquicett

Consider a $p$ -random subset $A$ of initially infected vertices in the discrete cube $[L]^{3}$ , and assume that the neighbourhood of each vertex consists of the $a_{i}$ nearest neighbo…

math.PR2022

The $d$ -dimensional bootstrap percolation models with threshold at least double exponential

Daniel Blanquicett

Consider a $p$ -random subset $A$ of initially infected vertices in the discrete cube $[L]^{d}$ , and assume that the neighbourhood of each vertex consists of the $a_{i}$ nearest neighbo…

math.PR2020★ 2 cited

Fixation for Two-Dimensional $U$ -ISING and $U$ -VOTER Dynamics

Daniel Blanquicett

Given a finite family $U$ of finite subsets of $Z^{d} ∖ {0}$ , the $U$ - $v o t er d y nami cs$ in the space of configurations ${+, -}^{Z^{d}}$ is d…

math.PR2019

Anisotropic bootstrap percolation in three dimensions

Daniel Blanquicett

Consider a $p$ -random subset $A$ of initially infected vertices in the discrete cube $[L]^{3}$ , and assume that the neighbourhood of each vertex consists of the $a_{i}$ nearest neighbo…

Two-dimensional supercritical growth dynamics with one-dimensional nucleation

Three-dimensional 2-critical bootstrap percolation: The stable sets approach

The d-dimensional bootstrap percolation models with threshold at least double exponential

Fixation for Two-Dimensional U-ISING and U-VOTER Dynamics

Anisotropic bootstrap percolation in three dimensions

The $d$ -dimensional bootstrap percolation models with threshold at least double exponential

Fixation for Two-Dimensional $U$ -ISING and $U$ -VOTER Dynamics