activity
20122022
most citedFast Change Point Detection on Dynamic Social Networks

12 citations · 20 across the 6 of their papers we have counts for

collaborators

11 papers

q-bio.PE2022

Dynamics of advantageous mutant spread in spatial death-birth and birth-death Moran models

Jasmine Foo, Einar Bjarki Gunnarsson, Kevin Leder +1

The spread of an advantageous mutation through a population is of fundamental interest in population genetics. While the classical Moran model is formulated for a well-mixed popula…

math.PR2021

Cyclic Cellular Automata and Greenberg-Hastings Models on Regular Trees

Jason Bello, David Sivakoff

We study the cyclic cellular automaton (CCA) and the Greenberg-Hastings model (GHM) with colors and contact threshold on the infinite -regular tree, .…

math.PR2020

Stretched exponential decay for subcritical parking times on

Michael Damron, Hanbaek Lyu, David Sivakoff

In the parking model on , each vertex is initially occupied by a car (with probability ) or by a vacant parking spot (with probability ). Cars perform indepen…

math.PR2018

The effect of avoiding known infected neighbors on the persistence of a recurring infection process

Shirshendu Chatterjee, David Sivakoff, Matthew Wascher

We study a generalization of the classical contact process (SIS epidemic model) in a directed graph . Our model is a continuous-time interacting particle system in which at ever…

math.PR2018

Bootstrap percolation on the product of the two-dimensional lattice with a Hamming square

Janko Gravner, David Sivakoff

Bootstrap percolation on a graph is a deterministic process that iteratively enlarges a set of occupied sites by adjoining points with at least occupied neighbors. The initiall…

math.PR2017

Polluted Bootstrap Percolation in Three Dimensions

Janko Gravner, Alexander E. Holroyd, David Sivakoff

In the polluted bootstrap percolation model, vertices of the cubic lattice are independently declared initially occupied with probability or closed with probabil…