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A conditional functional limit theorem for decomposable branching processes with two types of particles

机译:具有两种类型粒子的可分解分支过程的条件函数极限定理

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摘要

Consider a critical decomposable branching process with two types of particles in which particles of the first type give birth, at the end of their life, to descendants of the first type, as well as to descendants of the second type, while particles of the second type produce only descendants of the same type at the time of their death. We prove a functional limit theorem describing the distribution for the total number of particles of the second type appearing in the process in time Nt, 0 ≤ t < ∞, given that the number of particles of the first type appearing in the process during its evolution is N.
机译:考虑具有两种类型粒子的临界可分解分支过程,其中第一种类型的粒子在寿命结束时会生出第一种类型的后代以及第二种类型的后代,而第二种类型的粒子会生出一个类型的后代在死亡时只产生相同类型的后代。我们证明了一个函数极限定理,该函数极限定理描述了在时间Nt,0≤t <∞内过程中出现的第二种粒子总数的分布,假定第一类粒子的数量在其演化过程中出现在该过程中是N。

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