2004
DOI: 10.1007/978-3-540-27824-5_143
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Multi-rate Model of the Group of Separated Transmission Links of Various Capacities

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Cited by 30 publications
(45 citation statements)
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“…3.1, the so-called limited-availability group model with multiservice traffic sources [54] (Fig. 2) and introduced reservation mechanisms.…”
Section: Model Of Output Links With Resource Reservationmentioning
confidence: 99%
See 1 more Smart Citation
“…3.1, the so-called limited-availability group model with multiservice traffic sources [54] (Fig. 2) and introduced reservation mechanisms.…”
Section: Model Of Output Links With Resource Reservationmentioning
confidence: 99%
“…A call of class c that does not belong to set R can be admitted for service when it can be entirely serviced by the resources of one of the links (resources demanded to service a single call cannot be allocated in a number of links, which is a characteristic feature of systems with limited availability [54]). A group with limited availability is then a good example of a system with state-dependent service process in which the state dependence results from the structure of a group and the introduced reservation mechanism.…”
Section: Model Of Output Links With Resource Reservationmentioning
confidence: 99%
“…In [10], an approximate method of blocking probability calculation in GMLAG with multirate traffic streams was proposed, whereas in [9], GMLAG with Engset (binomial) traffic streams was considered. Based on these methods, we can assume that the occupancy distribution in GMLAG with BPP traffic can be determined on the basis of the modified KaufmanRoberts recursion Eq.…”
Section: Limited Availability Groupmentioning
confidence: 99%
“…Let us consider the so-called generalized model of the limited-availability group (GMLAG) [10], i.e., the group that consists of separated transmission links (subgroups) of various capacities. Let us assume further that the system is composed of links of q types (Fig.…”
Section: Limited Availability Groupmentioning
confidence: 99%
“…in the generalised model of the LAG is determined by the generalised Kaufman-Roberts recursion (2) in which conditional state-passage-probabilities σ i (n) are calculated as follows [42]:…”
Section: Limited-availability Group With Infinite Source Populationmentioning
confidence: 99%