AbstractA general method is developed with which various theorems on the mean square convergence of functionals of branching random walks are proven. The results cover extensions and generalizations of classical central limit analogues as well as a result of a different type
We consider branching Brownian motion which is a mathematical object modeling the evolution of a pop...
International audienceConsider a branching random walk in which the offspring distribution and the m...
International audienceIn this note, we make explicit the law of the renormalized supercritical branc...
A general method is developed with which various theorems on the mean square convergence of function...
AbstractA general method is developed with which various theorems on the mean square convergence of ...
The branching random walk is a Galton-Watson process with the additional feature that pe...
In this thesis we develop some limit theorems for branching processes. In the first chapter we prese...
AbstractIn the subcritical speed area of a supercritical branching random walk, we prove that when t...
Chen [Ann. Appl. Probab. 11 (2001), 1242–1262] derived exact convergence rates in a central limit th...
AbstractIn recent years several authors have obtained limit theorems for the location of the right m...
We consider branching Brownian motion which is a mathematical object modeling the evolution of a pop...
We consider discrete-time branching random walks with a radially symmetric distribution. Independent...
AbstractIn this paper we will obtain results concerning the distribution of generations and the degr...
AbstractLet (Z(t):t⩾0) be a supercritical age-dependent branching process and let {Yn} be the natura...
AbstractLimit theorems for the multitype branching random walk as n → ∞ are given (n is the generati...
We consider branching Brownian motion which is a mathematical object modeling the evolution of a pop...
International audienceConsider a branching random walk in which the offspring distribution and the m...
International audienceIn this note, we make explicit the law of the renormalized supercritical branc...
A general method is developed with which various theorems on the mean square convergence of function...
AbstractA general method is developed with which various theorems on the mean square convergence of ...
The branching random walk is a Galton-Watson process with the additional feature that pe...
In this thesis we develop some limit theorems for branching processes. In the first chapter we prese...
AbstractIn the subcritical speed area of a supercritical branching random walk, we prove that when t...
Chen [Ann. Appl. Probab. 11 (2001), 1242–1262] derived exact convergence rates in a central limit th...
AbstractIn recent years several authors have obtained limit theorems for the location of the right m...
We consider branching Brownian motion which is a mathematical object modeling the evolution of a pop...
We consider discrete-time branching random walks with a radially symmetric distribution. Independent...
AbstractIn this paper we will obtain results concerning the distribution of generations and the degr...
AbstractLet (Z(t):t⩾0) be a supercritical age-dependent branching process and let {Yn} be the natura...
AbstractLimit theorems for the multitype branching random walk as n → ∞ are given (n is the generati...
We consider branching Brownian motion which is a mathematical object modeling the evolution of a pop...
International audienceConsider a branching random walk in which the offspring distribution and the m...
International audienceIn this note, we make explicit the law of the renormalized supercritical branc...
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