We analyse several aspects of a class of simple counting processes that can emerge in some fields of applications where a change point occurs. In particular, under simple conditions we prove a significant inequality for the stochastic intensity
45 pages, 6 figuresConsider a population where individuals give birth at constant rate during their ...
A point process (or counting process) is a type of random process for which any generic realization...
AbstractA branching process counted by a random characteristic has been defined as a process which a...
We study an estimator of the number of change points in the drift of a stochastic process based on t...
For birth and death processes with finite state space consisting of N + 1 points (N ≥ 2), we conside...
We consider an estimator of the change-point of a stochastic process satisfying some weak invariance...
This paper addresses the generalization of counting processes through the age formalism of Lévy Walk...
Spectral measures and transition probabilities of birth and death processes with A0 #o 0 are obtaine...
AbstractThe aim of the present paper is to discuss three types of coincidence properties (EPSTA, CEP...
Many important stochastic counting models can be written as general birth-death processes (BDPs). BD...
AbstractWe study the stochastic ordering of random measures and point processes generated by a parti...
The paper considers a particular family of fuzzy monotone set–valued stochastic processes. In order ...
This paper deals with the stochastic modeling of a general class of heterogeneous population dynamic...
A branching process counted by a random characteristic has been defined as a process which at time t...
This thesis is composed of five chapters, regarding several models for dependence in stochastic proc...
45 pages, 6 figuresConsider a population where individuals give birth at constant rate during their ...
A point process (or counting process) is a type of random process for which any generic realization...
AbstractA branching process counted by a random characteristic has been defined as a process which a...
We study an estimator of the number of change points in the drift of a stochastic process based on t...
For birth and death processes with finite state space consisting of N + 1 points (N ≥ 2), we conside...
We consider an estimator of the change-point of a stochastic process satisfying some weak invariance...
This paper addresses the generalization of counting processes through the age formalism of Lévy Walk...
Spectral measures and transition probabilities of birth and death processes with A0 #o 0 are obtaine...
AbstractThe aim of the present paper is to discuss three types of coincidence properties (EPSTA, CEP...
Many important stochastic counting models can be written as general birth-death processes (BDPs). BD...
AbstractWe study the stochastic ordering of random measures and point processes generated by a parti...
The paper considers a particular family of fuzzy monotone set–valued stochastic processes. In order ...
This paper deals with the stochastic modeling of a general class of heterogeneous population dynamic...
A branching process counted by a random characteristic has been defined as a process which at time t...
This thesis is composed of five chapters, regarding several models for dependence in stochastic proc...
45 pages, 6 figuresConsider a population where individuals give birth at constant rate during their ...
A point process (or counting process) is a type of random process for which any generic realization...
AbstractA branching process counted by a random characteristic has been defined as a process which a...