A law of large numbers theorem is established for measure-valued processes describing the age distribution of particles. The proofs are based on Hilbertian techniques, as the measures are regarded as elements of the dual of some weighted Sobolev space
Laws of large numbers, central limit theorems, and laws of the iterated logarithm are obtained for d...
AbstractSupercritical branching processes are considered which are Markovian in the age structure bu...
The purpose of this paper is to introduce a model for a reproducing Markov population, set within te...
AbstractA law of large numbers theorem is established for measure-valued processes describing the ag...
We study a continuous-time discrete population structured by a vector of ages. Individuals reproduc...
In this paper, we consider the large population limit of an age and characteristic-structured stocha...
Models of populations in which a type or location, represented by a point in a metric space E, is as...
Under consideration is construction of a model of age-structured population reflecting random oscill...
International audienceWe study epidemic models where the infectivity of each individual is a random ...
Leslie (1945) models the evolution in discrete time of a closed, single-sex population with discrete...
AbstractThe paper deals with a Markov process that describes the age distribution in a population. T...
We study epidemic models where the infectivity of each individual is a random function of the infect...
ABSTRACT. The ergodic theorems of demography describe the properties of a product of certain nonnega...
AbstractThere is a widespread recent interest in using ideas from statistical physics to model certa...
This article generalises the concept of realised covariation to Hilbert-space-valued stochastic proc...
Laws of large numbers, central limit theorems, and laws of the iterated logarithm are obtained for d...
AbstractSupercritical branching processes are considered which are Markovian in the age structure bu...
The purpose of this paper is to introduce a model for a reproducing Markov population, set within te...
AbstractA law of large numbers theorem is established for measure-valued processes describing the ag...
We study a continuous-time discrete population structured by a vector of ages. Individuals reproduc...
In this paper, we consider the large population limit of an age and characteristic-structured stocha...
Models of populations in which a type or location, represented by a point in a metric space E, is as...
Under consideration is construction of a model of age-structured population reflecting random oscill...
International audienceWe study epidemic models where the infectivity of each individual is a random ...
Leslie (1945) models the evolution in discrete time of a closed, single-sex population with discrete...
AbstractThe paper deals with a Markov process that describes the age distribution in a population. T...
We study epidemic models where the infectivity of each individual is a random function of the infect...
ABSTRACT. The ergodic theorems of demography describe the properties of a product of certain nonnega...
AbstractThere is a widespread recent interest in using ideas from statistical physics to model certa...
This article generalises the concept of realised covariation to Hilbert-space-valued stochastic proc...
Laws of large numbers, central limit theorems, and laws of the iterated logarithm are obtained for d...
AbstractSupercritical branching processes are considered which are Markovian in the age structure bu...
The purpose of this paper is to introduce a model for a reproducing Markov population, set within te...
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