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- W2077896616 abstract "The queue Is a closed M/GI/1 queue with a finite number n of customers (sources) which can behave In a different manner. The distributions of busy periods in this queue are derived by connecting Kendall's method of imbedded Markov chains and the method of Laplace-Stieltjes-transformation as usually applied in the study of busy periods, In the case of uniform customers, the distribution of the busy period in the (n/M/GI/1) queue converges monotone decreasing to the distribution of the busy period in the open M/GI/1 queue if the summarized arrival intensity is constant and if n increases to infinity, In the case, the distribution of the busy periods is independent of the service discipline." @default.
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- W2077896616 date "1983-01-01" @default.
- W2077896616 modified "2023-09-24" @default.
- W2077896616 title "On conditional busy periods in queues" @default.
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- W2077896616 doi "https://doi.org/10.1080/02331938308842879" @default.
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