2009
DOI: 10.1016/j.peva.2009.05.004
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Sojourn times in polling systems with various service disciplines

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Cited by 39 publications
(55 citation statements)
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“…Let pgg, pg = 1 − pgg respectively represent the probability that an arrival is a globally gated user and a gated user. Let bg(q), b (2) g (q) represent the conditional first and second moments of the service time given that the arrival is at point q and further given that the arrival is a gated user. Let bgg(q), b (2) gg (q) represent same quantities for a globally gated user.…”
Section: Continuous Polling Systemsmentioning
confidence: 99%
See 3 more Smart Citations
“…Let pgg, pg = 1 − pgg respectively represent the probability that an arrival is a globally gated user and a gated user. Let bg(q), b (2) g (q) represent the conditional first and second moments of the service time given that the arrival is at point q and further given that the arrival is a gated user. Let bgg(q), b (2) gg (q) represent same quantities for a globally gated user.…”
Section: Continuous Polling Systemsmentioning
confidence: 99%
“…Let bg(q), b (2) g (q) represent the conditional first and second moments of the service time given that the arrival is at point q and further given that the arrival is a gated user. Let bgg(q), b (2) gg (q) represent same quantities for a globally gated user. Letb := E[b(Q)], bgg := E[bgg(Q)] andbg := E[bg(Q)] (expectations are with respect to 1 P Q ) represent the unconditional moments.…”
Section: Continuous Polling Systemsmentioning
confidence: 99%
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“…H. Takagi (1986), O. Boxma et al (2009)). Also, in a loop system, in the sense explained in Konheim et al (1972) (see Fig.1.1) where the server takes a tour of N stations each slot and its capacity is unbounded, then the main station behaves as described in our proposed slot-bound priority discipline; Konheim analyzed the N input stations instead of the main station.…”
Section: Introductionmentioning
confidence: 99%