Titlebook: Classical and Modern Branching Processes; Krishna B. Athreya,Peter Jagers Book 1997 Springer Science+Business Media New York 1997 Branchin

長矛

Boltzmann-Gibbs Weights in the Branching Random Walk,al assumption (finite mean) on the partition function. The overlap of two nodes in the tree is their last common ancestor (or the common part of their branches). Under a “k log k-type” assumption the overlap of two nodes of height n picked up with Boltzmann-Gibbs weights is proved to have an explici

indubitable

Stochastic Monotonicity and Branching Processes,o con-vergence in probability or a.s. of suitably normed branching processes is a law of large numbers for some independent copies of random variables. Applications to branching processes in varying environment are given.

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