2021
DOI: 10.1016/j.matcom.2021.02.010
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Bayesian sample size determination in a single-server deterministic queueing system

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Cited by 15 publications
(3 citation statements)
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“…D.G. Kendall suggested a valuable notation for classifying the vast diversity of different wait-line models that have been developed [30]. Kendall's notation of three symbols is as follows: A/B/K, where A indicates the probability distribution of arrivals, B indicates the probability distribution of service times, and K indicates the number of channels.…”
Section: Queuing Theory Kendall's Notationmentioning
confidence: 99%
“…D.G. Kendall suggested a valuable notation for classifying the vast diversity of different wait-line models that have been developed [30]. Kendall's notation of three symbols is as follows: A/B/K, where A indicates the probability distribution of arrivals, B indicates the probability distribution of service times, and K indicates the number of channels.…”
Section: Queuing Theory Kendall's Notationmentioning
confidence: 99%
“…Cumulative arrival rate from N$$ N $$ toilets is denoted as i=1Nλi$$ {\sum}_{i=1}^N{\lambda}_i $$. Service time is constant and is denoted as ts$$ {t}_s $$ which is equal to 1μ$$ \frac{1}{\mu } $$ 35 . Inter‐arrival rate of data from N$$ N $$ toilets at time t$$ t $$, represented as λallt$$ {\lambda}_{all}^t $$, is calculated from the cumulative arrival rate as per the following equation.…”
Section: Proposed Fog‐based Event‐driven Information Fusion Frameworkmentioning
confidence: 99%
“…Service time is constant and is denoted as t s which is equal to 1 𝜇 . 35 Inter-arrival rate of data from N toilets at time t, represented as 𝜆 t all , is calculated from the cumulative arrival rate as per the following equation.…”
Section: Stand-alone Modementioning
confidence: 99%