Sample-path stability conditions for multiserver input-output processes.
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Small-time behavior of beta coalescents
Julien Berestycki, Nathanaël Berestycki, Jason Schweinsberg (2008)
Annales de l'I.H.P. Probabilités et statistiques
For a finite measure Λ on [0, 1], the Λ-coalescent is a coalescent process such that, whenever there are b clusters, each k-tuple of clusters merges into one at rate ∫01xk−2(1−x)b−kΛ(dx). It has recently been shown that if 1<α<2, the Λ-coalescent in which Λ is the Beta (2−α, α) distribution can be used to describe the genealogy of a continuous-state branching process (CSBP) with an α-stable branching mechanism. Here we use facts about CSBPs to establish new results about the small-time...
Solidarity Properties and a Doeblin Decomposition for a Class of Non-Markovian Stochastic Processes.
R. Theodorescu, R.L. Tweedie (1983)
Metrika
Some remarks on Burkhardt's model for pressure broadening of spectral lines
Wilhelm von Waldenfels (1973)
Séminaire de probabilités de Strasbourg
Steady-state distributions of piecewise Markov processes
Maria Jankiewicz, B. Kopociński (1976)
Applicationes Mathematicae
Substable and pseudo-isotropic processes. Connections with the geometry of subspaces of [Book]
Misiewicz Jolanta K. (1996)
Sur les répartitions ponctuelles aléatoires, en particulier de Poisson
R. Fortet (1968)
Annales de l'I.H.P. Probabilités et statistiques
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