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B. Granovsky, A. Zeifman (2003)
Nonstationary Queues: Estimation of the Rate of ConvergenceQueueing Systems, 46
J. Artalejo, A. Gómez‐Corral, M. Neuts (2001)
Analysis of multiserver queues with constant retrial rateEur. J. Oper. Res., 135
Konstantin Avrachenkov, U. Yechiali (2010)
On tandem blocking queues with a common retrial queueComput. Oper. Res., 37
B. Choi, Kwang Park, C. Pearce (1993)
AnM/M/1 retrial queue with control policy and general retrial timesQueueing Systems, 14
JR Artalejo (1996)
Stationary analysis of the characteristics of the M/M/2 queue with constant repeated attemptsOpsearch, 33
Shun Yao, F. Xue, B. Mukherjee, S. Yoo, S. Dixit (2002)
Electrical ingress buffering and traffic aggregation for optical packet switching and their effect on TCP-level performance in optical mesh networksIEEE Commun. Mag., 40
RE Lillo (1996)
A $$G/M/1$$ G / M / 1 -queue with exponential retrialTop, 4
A. Zeifman, S. Leorato, E. Orsingher, Y. Satin, G. Shilova (2006)
Some universal limits for nonhomogeneous birth and death processesQueueing Systems, 52
O. Boxma, J. Cohen (1988)
Teletraffic Analysis and Computer Performance Evaluation
(1996)
Stationary analysis of the characteristics of the M/M/2 queue with constant repeated
Konstantin Avrachenkov, E. Morozov, B. Steyaert (2016)
Sufficient stability conditions for multi-class constant retrial rate systemsQueueing Systems, 82
D. Efrosinin, J. Sztrik (2016)
Optimal Control of a Two-Server Heterogeneous Queueing System with Breakdowns and Constant Retrials
A. Zeifman, Y. Satin, E. Morozov, R. Nekrasova, A. Gorshenin (2015)
On the ergodicity bounds for a constant retrial rate queueing model2016 8th International Congress on Ultra Modern Telecommunications and Control Systems and Workshops (ICUMT)
G. Fayolle (1986)
A simple telephone exchange with delayed feedbacks
E. Wong, L. Andrew, Tony Cui, Bill Moran, A. Zalesky, Rodney Tucker, M. Zukerman (2009)
Towards a Bufferless Optical InternetJournal of Lightwave Technology, 27
B. Choi, Kyung-Hyune Rhee, Kwang Park (1993)
The M/G/1 Retrial Queue With Retrial Rate Control PolicyProbability in the Engineering and Informational Sciences, 7
BD Choi, KK Park, CEM Pearce (1993)
An $$M/M/1$$ M / M / 1 retrial queue with control policy and general retrial timesQueueing Syst, 14
B. Choi, Y. Shin, W. Ahn (1992)
Retrial queues with collision arising from unslottedCSMA/CD protocolQueueing Systems, 11
EA Doorn, AI Zeifman, TL Panfilova (2010)
Bounds and asymptotics for the rate of convergence of birth-death processesTheory Probab Appl, 54
van Doorn, A. Zeifman, T. Panfilova (2008)
Bounds and asymptotics for the rate of convergence of birth-death processesIEEE Transactions on Robotics
K. Avrachenkov, U. Yechiali (2008)
RETRIAL NETWORKS WITH FINITE BUFFERS AND THEIR APPLICATION TO INTERNET DATA TRAFFICProbability in the Engineering and Informational Sciences, 22
D. Efrosinin, J. Sztrik (2011)
Performance Analysis of a Two-Server Heterogeneous Retrial Queue with Threshold PolicyQuality Technology & Quantitative Management, 8
E. Morozov, Tuan Phung-Duc (2017)
Stability analysis of a multiclass retrial system with classical retrial policyPerform. Evaluation, 112
D. Efrosinin, J. Sztrik (2011)
Stochastic analysis of a controlled queue with heterogeneous servers and constant retrial rate 1
Konstantin Avrachenkov, E. Morozov, R. Nekrasova, B. Steyaert (2014)
Stability Analysis and Simulation of n-class retrial System with Constant retrial rates and Poisson inputsAsia Pac. J. Oper. Res., 31
R. Lillo (1996)
A G/M/1-queue with exponential retrialTop, 4
D Efrosinin, J Sztrik (2016)
Information technologies and mathematical modelling—queueing theory and applications. ITMM 2016. Communications in computer and information science
The paper deals with a Markovian retrial queueing system with a constant retrial rate and two servers. We present the detailed description of the model as well as establish the sufficient conditions for null ergodicity and strong ergodicity of the corresponding process and obtain the upper bounds on the rate of convergence for both situations.
Statistical Papers – Springer Journals
Published: Jun 5, 2018
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