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Zoekopdracht: faculteit: "FNWI" en publicatiejaar: "2012"

AuteursK. Dębicki, K.M. Kosiński, M. Mandjes
TitelOn the infimum attained by a reflected Lévy process
TijdschriftQueueing Systems
Jaargang70
Jaar2012
Nummer1
Pagina's23-35
ISSN02570130
FaculteitFaculteit der Natuurwetenschappen, Wiskunde en Informatica
Instituut/afd.FNWI: Korteweg-de Vries Institute for Mathematics (KdVI)
SamenvattingThis paper considers a Lévy-driven queue (i.e., a Lévy process reflected at 0), and focuses on the distribution of M(t), that is, the minimal value attained in an interval of length t (where it is assumed that the queue is in stationarity at the beginning of the interval). The first contribution is an explicit characterization of this distribution, in terms of Laplace transforms, for spectrally one-sided Lévy processes (i.e., either only positive jumps or only negative jumps). The second contribution concerns the asymptotics of ℙ(M(T u )>u) (for different classes of functions T u and u large); here we have to distinguish between heavy-tailed and light-tailed scenarios.
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