ArticleJournal of applied probability2017
Subcritical Sevastyanov branching processes with nonhomogeneous Poisson immigration.
Article in Journal of applied probability, 2017. The graph could read no effect estimate from its abstract, so it casts no vote on the map. Cited by 3 papers.
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Who cites it
3 citing papers in PubMed.
- A branching stochastic evolutionary model of the B-cell repertoire.Journal of mathematical biology · 2024Article
- MULTITYPE BRANCHING PROCESSES WITH INHOMOGENEOUS POISSON IMMIGRATION.Advances in applied probability · 2018Article
- Subcritical Sevastyanov branching processes with nonhomogeneous Poisson immigration.Journal of applied probability · 2017Article
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3 authors.
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Abstract
We consider a class of Sevastyanov branching processes with non-homogeneous Poisson immigration. These processes relax the assumption required by the Bellman-Harris process which imposes the lifespan and offspring of each individual to be independent. They find applications in studies of the dynamics of cell populations. In this paper, we focus on the subcritical case and examine asymptotic properties of the process. We establish limit theorems, which generalize classical results due to Sevastyanov and others. Our key findings include novel LLN and CLT which emerge from the non-homogeneity of the immigration process.
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