Regularly varying tail of the waiting time distribution in M/G/1 retrial queue
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Publication:708811
DOI10.1007/S11134-010-9180-3zbMath1230.90063OpenAlexW1975945452MaRDI QIDQ708811
Jerim Kim, Bara Kim, Jeongsim Kim
Publication date: 14 October 2010
Published in: Queueing Systems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11134-010-9180-3
regular variationwaiting time distributionstochastic comparisonM/G/1 retrial queuerandom order service
Queueing theory (aspects of probability theory) (60K25) Queues and service in operations research (90B22)
Related Items (8)
Queue size distribution in a discrete-time D-BMAP/G/1 retrial queue ⋮ Tail asymptotics for \(M/M/c\) retrial queues with non-persistent customers ⋮ Refined tail asymptotic properties for the \(M^X/G/1\) retrial queue ⋮ Tail asymptotics of the queue size distribution in the \(M/M/m\) retrial queue ⋮ Tail asymptotics for the \(M_1,M_2/G_1,G_2/1\) retrial queue with non-preemptive priority ⋮ Tail Asymptotics for the Waiting Time in an M/G/1/ROS Vacation Queue with Regularly-Varying Service ⋮ A survey of retrial queueing systems ⋮ Tail asymptotics for the queue size distribution in the \(MAP/G/1\) retrial queue
Cites Work
- Waiting time asymptotics in the single server queue with service in random order
- Accessible bibliography on retrial queues: progress in 2000-2009
- A survey of retrial queues
- Tail asymptotics for the queue size distribution in the \(MAP/G/1\) retrial queue
- A survey on retrial queues
- Sampling at subexponential times, with queueing applications
- A classified bibliography of research on retrial queues: Progress in 1990--1999
- Appendix: A primer on heavy-tailed distributions
- Tail asymptotics for the fundamental period in the MAP\(/G/1\) queue
- Tail asymptotics for the queue length in an M/G/1 retrial queue
- Retrial Queueing Systems
- On the asymptotic behaviour of the distributions of the busy period and service time in M/G/1
- Applied Probability and Queues
- Tail Asymptotics for the Queue Size Distribution in an M/G/1 Retrial Queue
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