Chaudhry M L and Templeton J G C, A First Course in Bulk Queues, Wiley, New York, 1983.
MATH
Google Scholar
Medhi J, Recent Developments in Bulk Queueing Models, Wiley Eastern Limited, New Delhi, 1984.
Google Scholar
Bailey N T J, On queueing processes with bulk service, Journal of the Royal Statistical Society. Series B (Methodological), 1954, 16(1): 80–87.
MathSciNet
MATH
Google Scholar
Neuts M F, A general class of bulk queues with Poisson input, The Annals of Mathematical Statistics, 1967, 38(3): 759–770.
MathSciNet
Article
MATH
Google Scholar
Easton G D and Chaudhry M L, The queueing system E
k/M
(a, b)/1 and its numerical analysis, Computers & Operations Research, 1982, 9(3): 197–205.
Article
Google Scholar
Chaudhry M L, Madill B R, and Briere G, Computational analysis of steady-state probabilities of M/G
(a, b)/1 and related nonbulk queues, Queueing Systems, 1987, 2(2): 93–114.
MathSciNet
Article
MATH
Google Scholar
Madill B R and Chaudhry M L, Waiting-time moments in the queueing system GI/M
(a, b)/1, INFOR: Information Systems and Operational Research, 1986, 24(4): 309–318.
MATH
Google Scholar
Tian N and Zhang Z G, Vacation Queueing Models: Theory and Applications, Tailieu Vn, 2006.
Book
MATH
Google Scholar
Ke J, Wu C, and Zhang Z G, Recent developments in vacation queueing models: A short survey, International Journal of Operations Research, 2010, 7(4): 3–8.
Google Scholar
Gupta U C and Karabi S, The finite-buffer M/G/1 queue with general bulk-service rule and single vacation, Performance Evaluation, 2004, 57(2): 199–219.
Article
Google Scholar
Choi B D and Han D H, G/M
(a, b)/1 queues with server vacations, Journal of the Operations Research Society of Japan, 1994, 37(3): 171–181.
MathSciNet
Article
MATH
Google Scholar
Arumuganathan R and Jeyakumar S, Steady state analysis of a bulk queue with multiple vacations, setup times with N-policy and closedown times, Applied Mathematical Modelling, 2005, 29(10): 972–986.
Article
MATH
Google Scholar
Haridass M and Arumuganathan R, Analysis of an M
X/G
(a, b)/1 queueing system with vacation interruption, RAIRO — Operations Research, 2012, 46(4): 305–334.
MathSciNet
Article
MATH
Google Scholar
Banik A D, Gupta U C, and Chaudhry M L, Finite-buffer bulk service queue under Markovian service process: GI/MSP
(a, b)/1/N, Stochastic Analysis and Applications, 2009, 27(3): 500–522.
MathSciNet
Article
MATH
Google Scholar
Chaudhry M L, Banik A D, Pacheco A, et al., 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/∞, RAIRO — Operations Research, 2015, 50(3): 519–551.
MathSciNet
Article
MATH
Google Scholar
Goswami V and Laxmi P V, Performance analysis of a renewal input bulk service queue with accessible and nonaccessible batches, Quality Technology and Quantitative Management, 2011, 8: 87–100.
Article
Google Scholar
Chaudhry M L, Harris C M, and Marchal W G, Robustness of root finding in single-server queueing models, ORSA Journal on Computing, 1990, 2(3): 273–286.
Article
MATH
Google Scholar
Ni Q, L T J, Turletti T, et al., AFR partial MAC proposal for IEEE 802.11n, IEEE 802.11-04-0950–00-000n, 2004.
Google Scholar
Xiao Y and Rosdahl J, Throughput and delay limits of IEEE 802.11, IEEE Communications Letters, 2002, 6(8): 355–357.
Article
Google Scholar
Skordoulis D, Ni Q, Chen H H, et al., IEEE 802.11n MAC frame aggregation mechanisms for next-generation high-throughput WLANs, IEEE Wireless Communications, 2008, 15(1): 40–47.
Article
Google Scholar
Takács L, Introduction to the Theory of Queues, Oxford University Press, New York, 1962.
MATH
Google Scholar
Baba Y, Analysis of a GI/M/1 queue with multiple working vacations, Operations Research Letters, 2005, 33(2): 201–209.
MathSciNet
Article
MATH
Google Scholar