activity
20042011
most citedRandom spatial growth with paralyzing obstacles

2 citations · 3 across the 5 of their papers we have counts for

collaborators
Showing math.PRShow all

5 papers · 1 filter

math.PR20111 cited

Truncated correlations in the stirring process with births and deaths

Anna De Masi, Errico Presutti, Dimitrios Tsagkarogiannis +1

We consider the stirring process in the interval $\La_N:=[-N,N]$ of with births and deaths taking place in the intervals , , and respectively $I_-:=[…

math.PR2008

A system of grabbing particles related to Galton-Watson trees

Jean Bertoin, Vladas Sidoravicius, Maria Eulalia Vares

We consider a system of particles with arms that are activated randomly to grab other particles as a toy model for polymerization. We assume that the following two rules are fulfil…

math.PR20072 cited

Random spatial growth with paralyzing obstacles

J. van den Berg, Y. Peres, V. Sidoravicius +1

We study models of spatial growth processes where initially there are sources of growth (indicated by the colour green) and sources of a growth-stopping (paralyzing) substance (ind…

math.PR2007

On a randomized PNG model with a columnar defect

Vincent Beffara, Vladas Sidoravicius, Maria Eulalia Vares

We study a variant of poly-nuclear growth where the level boundaries perform continuous-time, discrete-space random walks, and study how its asymptotic behavior is affected by the…

math.PR2004

One-dimensional random field Kac's model: localization of the phases

Marzio Cassandro, Enza Orlandi, Pierre Picco +1

We study the typical profiles of a one dimensional random field Kac model, for values of the temperature and magnitude of the field in the region of the two absolute minima for the…