2000
DOI: 10.1016/s0166-5316(00)00008-0
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A simple approximation of the link model with reservation by a one-dimensional Markov chain

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Cited by 73 publications
(41 citation statements)
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“…For the 3'd service-class, the method of S&G results in much better BBP results compared to the corresponding results when the method of S&G is not applied. ±3.46xl0· 5 6 3.38xlo-j 2.98x10-j 1.61x10-j 1.62x10-j 1.77x10-j 6.91x10-4 8.25xl 0-4 9.58xl0" 4 ±l.52x10" 4 ±8.61xlo-s +4.40x10· 5…”
Section: If Jreal > C -Tk Thenmentioning
confidence: 99%
See 1 more Smart Citation
“…For the 3'd service-class, the method of S&G results in much better BBP results compared to the corresponding results when the method of S&G is not applied. ±3.46xl0· 5 6 3.38xlo-j 2.98x10-j 1.61x10-j 1.62x10-j 1.77x10-j 6.91x10-4 8.25xl 0-4 9.58xl0" 4 ±l.52x10" 4 ±8.61xlo-s +4.40x10· 5…”
Section: If Jreal > C -Tk Thenmentioning
confidence: 99%
“…The resultant BBP formula is based on the calculation of the average number of calls in the hurst hlocking state space. This calculation (and consequently the BBP) is improved hy the method of Stasiak&Glahowski (S&G) [4] that takes into account the average population of calls inside the service-dass RS that it is not negligihle in reality.…”
Section: Introductionmentioning
confidence: 99%
“…A system state denotes the total occupied link bandwidth by the calls of all service-classes. The symbol y k ðjÞ denotes the RTR (in accordance to [13]}see Figure 1) of a service-class k call outgoing from state j of the system. The RTR y k ðjÞ expresses the average number of service-class k calls serviced in state j; and can be calculated by the following formula 1:…”
Section: Introductionmentioning
confidence: 99%
“…The calculation of the modified RTR y n k ðjÞ of service-class k is given by (13) where w k;i ðjÞ is a weight factor that determines the portion of the total RTR of a service-class k; which is transferred to state j by a service-class i call. The parameter w k;i ðjÞ is given by [13]:…”
Section: Introductionmentioning
confidence: 99%
“…This recursion is only an approximation, since the model does not take into account some reservations [SG00] and the final results may not be accurate. As shown later, the accuracy of this approximation is poor.…”
Section: Algorithmmentioning
confidence: 99%