On the finite-buffer bulk-service queue with general independent arrivals: \(GI/M^{[b]}/1/N\)

DOI10.1016/S0167-6377(99)00032-2zbMath0958.90010OpenAlexW1976221662MaRDI QIDQ1970419

U. C. Gupta, Vijaya P. Laxmi

Publication date: 18 April 2001

Published in: Operations Research Letters (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0167-6377(99)00032-2

zbMATH Keywords

waiting timequeuebulk-serviceblocking probabilityfinite-buffer

Mathematics Subject Classification ID

Queueing theory (aspects of probability theory) (60K25) Queues and service in operations research (90B22)

Related Items (10)

Parametric nonlinear programming for analyzing fuzzy queues with finite capacity ⋮ Algorithm for computing the queue length distribution at various time epochs in \(\mathrm{DMAP}/G^{(1, a, b)}/1/n\) queue with batch-size-dependent service time ⋮ Discrete-time GI/Geo/1 queue with multiple working vacations ⋮ Analysis and computational algorithm for queues with state-dependent vacations. I: \newline \(G/M(n)/1/K\) ⋮ Extended analysis and computationally efficient results for the GI/Ma,b/1 queueing system ⋮ A Survey for Stochastic Decomposition in Vacation Queues ⋮ Analyzing a multiserver bulk-service finite-buffer queue ⋮ Finite-Buffer Bulk Service Queue Under Markovian Service Process:GI/MSP^(a,b)/1/N ⋮ A simple analysis of system characteristics in the batch service queue with infinite-buffer and Markovian service process using the roots method:GI/C-MSP^(a,b)/1/∞ ⋮ A recursive method for the \(N\) policy \(G/M/1\) queueing system with finite capacity

Uses Software

• QPACK

Cites Work

• Unnamed Item
• Modelling and analysis of \(M/G^{a,b}/1/N\) queue -- A simple alternative approach
• Performance analysis of a batch service queue arising out of manufacturing system modelling
• Computational analysis of steady-state probabilities of \(M/G^{a,b}/1\) and related nonbulk queues
• A BULK SERVICE GI/M/1 QUEUE WITH SERVICE RATES DEPENDING ON SERVICE BATCH SIZE
• A General Class of Bulk Queues with Poisson Input

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