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Titlebook: Applied Probability— Computer Science: The Interface; Ralph L. Disney,Teunis J. Ott Book 1982 Springer Science+Business Media New York 198

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Steady-State Algorithmic Analysis of M/M/c Two-Priority Queues with Heterogeneous Rates the “Probabilistic puzzler” posed by D. P. Heyman in the fall 1977 issue of ., and extends a result of A. Cobham [.] to two-priority queues with unequal service rates. In addition, the probabilities of individual states are computed. The algorithm has been programmed and some examples computed for nonpreemptive systems with five servers.
发表于 2025-3-25 09:32:59 | 显示全部楼层
Nick Hanley,Jason F. Shogren,Ben Whiteg time. For the output process we derive tractable and good approximations for the moments of the interdeparture time. Also we discuss extensions to the finite capacity M/G/c queue and the machine repair problem with multiple repairmen having general repair times.
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Francesco di Castri,Malcolm Hadleyn be used interactively in the design of such systems for arriving at desirable values of N and K. A self-contained section of numerical examples illustrates some interesting qualitative aspects of such a model.
发表于 2025-3-25 18:56:53 | 显示全部楼层
https://doi.org/10.1007/978-1-4684-3713-3 buffer contents, assumed to exist if the total normalized arrival rate is less than one, is used to find the average buffer contents and the average intervisit time. General, independent arrival rates are assumed for the n terminals. The analysis follows that in Swartz [2].
发表于 2025-3-25 21:47:22 | 显示全部楼层
Computational Methods for Single-Server and Multi-Server Queues with Markovian Input and General Serg time. For the output process we derive tractable and good approximations for the moments of the interdeparture time. Also we discuss extensions to the finite capacity M/G/c queue and the machine repair problem with multiple repairmen having general repair times.
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Analysis of a Scan Service Policy in a Gated Loop System buffer contents, assumed to exist if the total normalized arrival rate is less than one, is used to find the average buffer contents and the average intervisit time. General, independent arrival rates are assumed for the n terminals. The analysis follows that in Swartz [2].
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