activity
19992020
most citedPositive recurrence of processes associated to crystal growth models

9 citations · 32 across the 9 of their papers we have counts for

collaborators

10 papers

math.PR2020

Zero-range processes with rapidly growing rates

Enrique Andjel, Inés Armendáriz, Milton Jara

We provide two methods to construct zero-range processes with superlinear rates on . In the first method these rates can grow very fast, if either the dynamics and t…

math.PR2014★ 8 cited

Subcritical Contact Process Seen from the Edge: Convergence to Quasi-Equilibrium

Enrique Andjel, François Ezanno, Pablo Groisman +1

The subcritical contact process seen from the rightmost infected site has no invariant measures. We prove that nevertheless it converges in distribution to a quasi-stationary measu…

math.PR2014★ 1 cited

Convergence in distribution for subcritical 2D oriented percolation seen from its rightmost point

E. D. Andjel

We study subcritical two-dimensional oriented percolation seen from its rightmost point on the set of infinite configurations which are bounded above. This a Feller process whose s…

math.PR2012

First passage percolation and escape strategies

Enrique D. Andjel, Maria Eulalia Vares

Consider first passage percolation on with passage times given by i.i.d. random variables with common distribution . Let be the time from to fo…

math.PR2011★ 3 cited

A shape theorem for an epidemic model in dimension

Enrique Andjel, Nicolas Chabot, Ellen Saada

We prove a shape theorem for the set of infected individuals in a spatial epidemic model with 3 states (susceptible-infected-recovered) on , when there is no…

math.PR2010★ 6 cited

Tightness for the interface of the one-dimensional contact process

Enrique Andjel, Thomas Mountford, Leandro P. R. Pimentel +1

We consider a symmetric, finite-range contact process with two types of infection; both have the same (supercritical) infection rate and heal at rate 1, but sites infected by Infec…