1994
DOI: 10.1016/b978-0-444-82031-0.50064-0
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Modelling Deterministic Queues: The Leaky Bucket as an Arrival Process

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Cited by 14 publications
(13 citation statements)
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“…The worst admissible behavior of a source that is specified by sustainable and peak rates and an intrinsic burst tolerance is an on-off behavior, transmitting fibt seconds at peak rate followed by an idle period of fibt(T.brlT per -1) seconds [13].…”
Section: Source Parametersmentioning
confidence: 99%
See 1 more Smart Citation
“…The worst admissible behavior of a source that is specified by sustainable and peak rates and an intrinsic burst tolerance is an on-off behavior, transmitting fibt seconds at peak rate followed by an idle period of fibt(T.brlT per -1) seconds [13].…”
Section: Source Parametersmentioning
confidence: 99%
“…For the leaky-bucket characterized source, one cannot justify any helpful assumptions about the variations within the bounds and an on-off pattern must consequently be assumed to be safe (even though such behavior is not observed for variable bit rate video) [13]. Following Hamdi et at.…”
Section: Comparison Of Efficiencymentioning
confidence: 99%
“…It is a common belief that on-off sources are the worst case of independent, leaky bucket constrained sources, as in (Kositpaiboon and Phung 1990), (Rathgeb 1991), (Kvols and Blaabjerg 1992), (Worster 1994), (Johri 1995), (Elwalid, Mitra and Wentworth 1995) and (Presti, Zhang, Kurose and Towsley 1997). This is due to the fact that on-off patterns have the highest variance of all possible patterns and because of the assumption that a higher variance always leads to a higher loss rate.…”
Section: Existing Workmentioning
confidence: 99%
“…However, (Doshi 1994) and (Yamanaka, Sato and Sato 1992) have shown counter examples where a pattern called tri-state pattern results in more loss. In (Worster 1994) the author points to some possible flaws in (Yamanaka et al 1992) and tries to re-establish that on-off patterns are the worst case.…”
Section: Existing Workmentioning
confidence: 99%
“…C L(x) = b(2p)(T on ; x) ; (T on ; x ; 1=p)r + ( p + R ; r)(x) ; Bc (4) To calculate the cell loss ratio we a l l o w x to vary over all phase possibilities and then divide by the number of combinations and also divide by the number of cells transmitted by both sources. The number of cells transmitted by both sources will be 2RT and the number of phase combinations will be T , so the cell loss ratio, C L R , is given by Equation 5.…”
Section: New Approach To Cell Lossmentioning
confidence: 99%