The purpose of this article is to observe that the zero sets of continuous-state branching processes with im-migration (CBI) are infinitely divisible regenerative sets. Indeed, they can be constructed by the procedure of random cutouts introduced by Mandelbrot in 1972. We then show how very precise information about the zero sets of CBI can be obtained in terms of the branching and immigrating mechanism
Some classes of controlled branching processes (with nonhomogeneous migration or with nonhomogeneous...
Continuous state branching processes arise as rescaled limits of discrete branching ones. Those proc...
We consider continuous state branching processes (CSBP) with additional multi-plicative jumps modeli...
The branching migration processes generalize the classical Bienaymé - Watson process allowing a migr...
International audienceWe construct a continuous state branching process with immigration (CBI) whose...
AbstractWe consider the class of continuous-state branching processes with immigration (CBI-processe...
Abstract. Guided by the relationship between the breadth-first walk of a rooted tree and its sequenc...
We study the two-dimensional joint distribution of the first hitting time of a con-stant level by a ...
Guided by the relationship between the breadth-first walk of a rooted tree and its sequence of gener...
© 2018 Dr. Peter Timothy BraunsteinsMultitype branching processes describe the evolution of populati...
We consider continuous state branching processes (CSBP’s for short) with ad-ditional multiplicative ...
In the spirit of Duquesne and Winkel (2007) and Berestycki et al. (2011), we show that supercritical...
We study the pathwise description of a (sub-)critical continuous-state branching process (CSBP) con...
The notion of self-decomposability for N0-valued rv's as introduced by Steutel and van Harn [8] and ...
Functional limit theorems are established for continuous-state branching processes with immigration ...
Some classes of controlled branching processes (with nonhomogeneous migration or with nonhomogeneous...
Continuous state branching processes arise as rescaled limits of discrete branching ones. Those proc...
We consider continuous state branching processes (CSBP) with additional multi-plicative jumps modeli...
The branching migration processes generalize the classical Bienaymé - Watson process allowing a migr...
International audienceWe construct a continuous state branching process with immigration (CBI) whose...
AbstractWe consider the class of continuous-state branching processes with immigration (CBI-processe...
Abstract. Guided by the relationship between the breadth-first walk of a rooted tree and its sequenc...
We study the two-dimensional joint distribution of the first hitting time of a con-stant level by a ...
Guided by the relationship between the breadth-first walk of a rooted tree and its sequence of gener...
© 2018 Dr. Peter Timothy BraunsteinsMultitype branching processes describe the evolution of populati...
We consider continuous state branching processes (CSBP’s for short) with ad-ditional multiplicative ...
In the spirit of Duquesne and Winkel (2007) and Berestycki et al. (2011), we show that supercritical...
We study the pathwise description of a (sub-)critical continuous-state branching process (CSBP) con...
The notion of self-decomposability for N0-valued rv's as introduced by Steutel and van Harn [8] and ...
Functional limit theorems are established for continuous-state branching processes with immigration ...
Some classes of controlled branching processes (with nonhomogeneous migration or with nonhomogeneous...
Continuous state branching processes arise as rescaled limits of discrete branching ones. Those proc...
We consider continuous state branching processes (CSBP) with additional multi-plicative jumps modeli...