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Decomposition of Supercritical Linear-Fractional Branching Processes
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作者 serik sagitov Altynay Shaimerdenova 《Applied Mathematics》 2013年第2期352-359,共8页
It is well known that a supercritical single-type Bienayme-Galton-Watson process can be viewed as a decomposable branching process formed by two subtypes of particles: those having infinite line of descent and those w... It is well known that a supercritical single-type Bienayme-Galton-Watson process can be viewed as a decomposable branching process formed by two subtypes of particles: those having infinite line of descent and those who have finite number of descendants. In this paper we analyze such a decomposition for the linear-fractional Bienayme-Galton-Watson processes with countably many types. We find explicit expressions for the main characteristics of the reproduction laws for so-called skeleton and doomed particles. 展开更多
关键词 Harris-Sevastyanov Transformation Dual REPRODUCTION Law Branching PROCESS with Countably MANY Types Multivariate Linear-Fractional Distribution Bienaymé-Galton-Watson PROCESS Conditioned Branching PROCESS
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