AbstractA 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
AbstractBy means of the law of large numbers and the central limit theorem, we compare the spatial e...
To obtain consistency results for nonparametric estimators based on stochastic processes relevant in...
AbstractWe consider simple exclusion processes on Z for which the underlying random walk has a finit...
A law of large numbers theorem is established for measure-valued processes describing the age distri...
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...
Under consideration is construction of a model of age-structured population reflecting random oscill...
Under consideration is construction of a model of age-structured population reflecting random oscill...
International audienceThe aim of this work is to study this stochastic individual-based model, struc...
AbstractThere is a widespread recent interest in using ideas from statistical physics to model certa...
In this paper, we consider the large population limit of an age and characteristic-structured stocha...
The first chapter concerns monotype population models. We first study general birth and death proces...
AbstractWe consider the sequence of fluctuation processes associated with the empirical measures of ...
This article generalises the concept of realised covariation to Hilbert-space-valued stochastic proc...
This paper studies: (i) the long-time behaviour of the empirical distribution of age and normalized ...
AbstractBy means of the law of large numbers and the central limit theorem, we compare the spatial e...
To obtain consistency results for nonparametric estimators based on stochastic processes relevant in...
AbstractWe consider simple exclusion processes on Z for which the underlying random walk has a finit...
A law of large numbers theorem is established for measure-valued processes describing the age distri...
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...
Under consideration is construction of a model of age-structured population reflecting random oscill...
Under consideration is construction of a model of age-structured population reflecting random oscill...
International audienceThe aim of this work is to study this stochastic individual-based model, struc...
AbstractThere is a widespread recent interest in using ideas from statistical physics to model certa...
In this paper, we consider the large population limit of an age and characteristic-structured stocha...
The first chapter concerns monotype population models. We first study general birth and death proces...
AbstractWe consider the sequence of fluctuation processes associated with the empirical measures of ...
This article generalises the concept of realised covariation to Hilbert-space-valued stochastic proc...
This paper studies: (i) the long-time behaviour of the empirical distribution of age and normalized ...
AbstractBy means of the law of large numbers and the central limit theorem, we compare the spatial e...
To obtain consistency results for nonparametric estimators based on stochastic processes relevant in...
AbstractWe consider simple exclusion processes on Z for which the underlying random walk has a finit...
DOI
Add to ORKG