We analyze variants of the contact process that are built by modifying the percolative structure given by the graphical construction and develop a robust renormalization argument for proving extinction in such models. With this method, we obtain results on the phase diagram of two models: the Contact Process on Dynamic Edges introduced by Linker and Remenik and a generalization of the Renewal Contact Process introduced by Fontes, Marchetti, Mountford and Vares.</p
We study the phase transition phenomena for long-range oriented percolation and contact process. We ...
We study the stationary distribution of the (spread-out) d-dimensional contact process from the poin...
We study survival and extinction of a long-range infection process on a diluted one-dimensional latt...
We analyze variants of the contact process that are built by modifying the percolative structure giv...
We give a construction of a tree in which the contact process with any positive infection rate survi...
In this thesis, we discuss some aspects of both finite-volume and infinite-volume phase transitions ...
We construct graphs (trees of bounded degree) on which the contact process has critical rate (which ...
In this thesis we study of the contact process - a particular type of interacting particle system - ...
Recently, there has been an increasing interest in interacting particle systems on evolving random g...
We consider the contact process with infection rate lambda on a random (d + 1)-regular graph with n ...
11 pInternational audienceRecently, by introducing the notion of cumulatively merged partition, M\'...
We study the contact process on a dynamic random d-regular graph with an edge-switching mechanism, a...
We study the phase transition phenomena for long-range oriented percolation and contact process. We ...
We study the stationary distribution of the (spread-out) d-dimensional contact process from the poin...
We study survival and extinction of a long-range infection process on a diluted one-dimensional latt...
We analyze variants of the contact process that are built by modifying the percolative structure giv...
We give a construction of a tree in which the contact process with any positive infection rate survi...
In this thesis, we discuss some aspects of both finite-volume and infinite-volume phase transitions ...
We construct graphs (trees of bounded degree) on which the contact process has critical rate (which ...
In this thesis we study of the contact process - a particular type of interacting particle system - ...
Recently, there has been an increasing interest in interacting particle systems on evolving random g...
We consider the contact process with infection rate lambda on a random (d + 1)-regular graph with n ...
11 pInternational audienceRecently, by introducing the notion of cumulatively merged partition, M\'...
We study the contact process on a dynamic random d-regular graph with an edge-switching mechanism, a...
We study the phase transition phenomena for long-range oriented percolation and contact process. We ...
We study the stationary distribution of the (spread-out) d-dimensional contact process from the poin...
We study survival and extinction of a long-range infection process on a diluted one-dimensional latt...