Analysis of a Queueing Model with Batch Markovian Arrival Process and General Distribution for Group Clearance. [PDF]
Methodol Comput Appl Probab, 2021 Chakravarthy SR, Shruti, Rumyantsev A.
europepmc +1 more source
Algorithmic analysis of the MAP/PH/1 retrial queue
, 2006 In this paper the distribution of the maximum number of customers in a retrial orbit for a single server queue with Markovian arrival process and phase type services is studied.
Chakravarthy, S. R. +3 more
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Some Martingale Relations For M/G/l Retrial Queue [PDF]
, 2011 In this paper we apply the martingale method due to Baccelli and Makowski for analysing the M/G/1 retrial queue. Using the recursive equation of the process embedded at depart epochs, we construct a discrete-time martingale stopped at the first passage ...
Aissani, A., Oukid, H.
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A stochastic inventory model of COVID-19 and robust, real-time identification of carriers at large and infection rate via asymptotic laws. [PDF]
Eur J Oper Res, 2023 Tsiligianni C +2 more
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A Single-server retrial queue system with multidimentional Poisson flow
, 2000 A single-server bufferless queue system with independent Poisson input flows and arbitrary service distribution functions is investigated. A customer of any type denied service joins the queue afresh, retaining his type.
P. P. BOCHAROV +3 more
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Fault-Detection Managers: More May Not Be the Merrier. [PDF]
J Grid Comput, 2021 Zamani G, Das O.
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Single server retrial queueing models.
, 2006 Most retrial queueing research assumes that each retrial customer has its own orbit, and the retrial customers retry to enter service independently of each other.
Wu, Xiaoyong
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Reliability-based measure of a retrial machine repair problem with working breakdowns under the F-policy. [PDF]
Comput Ind Eng, 2020 Yen TC, Wang KH, Wu CH.
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Asymptotic analysis for waiting time in a retrial queue with multiple input streams
Under the classical retrial policy, we consider a single-server M/G/1 queue with multiple input streams and orbits. Different types of customers have corresponding arrival rates, general distributions of service time and retrial rates.
Yang Song, Qi Liu
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Retrial queues with generally distributed retrial times
Queueing Systems, 2022 openaire +2 more sources