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A simulation algorithm for a single server retrial queuing system with batch arrivals

References [1] Artalejo, J.R. a.o., Retrial queuing systems: A computational approach , Springer, 2008. [2] Artalejo, J.R. a.o., Standard and retrial queuing systems: A comparative analysis , Matematica Complutense, vol. 15 (2002), no. 1, 101-129. [3] Artalejo, J.R. a.o., On the Single Server Retrial Queue with Batch Arrivals , The Indian Journal of Statistics, Vol. 66 (2004), no. 1, 140-158. [4] Choi, B,D. a.o., Retrial queues with collision arising from unslotted CSMA/CD protocol , Queueing Systems Theory Appl. (1992), 335

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From Exhaustive Vacation Queues to Preemptive Priority Queues with General Interarrival Times

References Adan, I.J.B.F., Sleptchenko, A. and Van Houtum, G.J. (2009). Reducing costs of spare parts supply systems via static priorities, Asia-Pacific Journal of Operational Research 26(4): 559-585. Atencia, I. (2014). A discrete-time system with service control and repairs, International Journal of Applied Mathematics and Computer Science 24(3): 471-484, DOI: 10.2478/amcs-2014-0035. Atencia, I. (2015). A discrete-time queueing system with server breakdowns and changes in the repair times, Annals of Operations

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A finite-buffer queue with a single vacation policy: An analytical study with evolutionary positioning

References Bratiichuk, M.S. (2000). Exact formulas for Eθ/G/1/N-type queueing systems, Ukrainian Mathematical Journal 8(52): 1034-1044. Bratiichuk, M.S. and Kempa, W.M. (2003). Application of the superposition of renewal processes to the study of batch arrival queues, Queueing Systems 1(44): 51-67. Choudhury, G. (2002). A batch arrival queue with a vacation time under single vacation policy, Computers and Operations Research 13(29): 1941-1955. Chydziński, A. and Chróst, Ł. (2011). Analysis of AQM

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Optimization of the service strategy in a queueing system with energy harvesting and customers’ impatience

References Akyildiz, I., Su, W., Sankarasubramaniam, Y. and Cayirci, E. (2002). Wireless sensor networks: A survey, Computer Networks 38(4): 393-422. Atencia, I. (2014). A discrete-time system with service control and repairs, International Journal of Applied Mathematics and Computer Science 24(3): 471-484, DOI: 10.2478/amcs-2014-0035. Doshi, B. (1986). Queueing systems with vacations-a survey, Queueing Systems 1(1): 29-66. Dudin, A. and Klimenok, V. (1996). Queueing systems with passive servers

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A discrete-time queueing system with changes in the vacation times

). A discrete-time system queueing system with server breakdowns and changes in the repair times, Annals of Operations Research 235(1): 37-49. Atencia, I. and Moreno, P. (2004). The discrete-time Geo/Geo/1 queue with negative customers and disasters, Computers and Operations Research 31(9): 1537-1548. Atencia, I. and Moreno, P. (2005). A single-server G-queue in discrete-time with geometrical arrival and service process, Performance Evaluation 59(1): 85-97. Bocharov, P.P., D’Apice, C., Pechinkin, A.V. and Salerno, S

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Performance and economic analysis of Markovian Bernoulli feedback queueing system with vacations, waiting server and impatient customers

References [1] I. Adan, A. Economou, S. Kapodistria, Synchronized reneging in queueing systems with vacations, Queueing Syst , 62 (1-2) (2009), 1–33. [2] E. Altman, U. Yechiali, Analysis of customers’ impatience in queues with server vacation, Queueing Syst , 52 (4) (2006), 261–279. [3] E. Altman, U. Yechiali, Infinite server queues with systems’ additional task and impatient customers, Probab. Eng. Inf. Sci , 22 (4) (2008), 477–493. [4] S. I. Ammar, Transient analysis of an M/M/1 queue with impatient behavior and multiple

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Analysis of an MMAP/PH1, PH2/N/∞ queueing system operating in a random environment

-577, DOI: 10.2478/v10006-011-0045-7. Dudin, A., Osipov, E., Dudin, S. and Schelen, O. (2013a). Socio-behavioral scheduling of time-frequency resources for modern mobile operators, Communications in Computer and Information Science 356: 69-82. Dudin, S., Kim, C. and Dudina, O. (2013b). MMAP/M/N queueing system with impatient heterogeneous customers as a model of a contact center, Computers and Operations Research 40(7): 1790-1803. Graham, A. (1981). Kronecker Products and Matrix Calculus with Applications, Ellis Horwood

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A Queueing System with Heterogeneous Impatient Customers and Consumable Additional Items

Probability Theory and Stochastic Processes, Notable Publications Inc., Branchburg, NJ, pp. 21-29. Dantzig, D.v. (1955). Chaˆınes de Markof dans les ensembles abstraits et applications aux processus avec r´egions absorbantes et au probl`eme des boucles, Annales de l’Institut Henri Poincar´e 14(3): 145-199. Dudin, A. and Klimenok, V. (1996). Queueing systems with passive servers, Journal of Applied Mathematics and Stochastic Analysis 9(2): 185-204. Dudin, A., Lee, M. and Dudin, S. (2016). Optimization of the service strategy in

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Analysis of an M|G|1|R queue with batch arrivals and two hysteretic overload control policies

control, Queueing Systems 63(1): 281-299. Benaboud, H. and Mikou, N. (2002). Analysis by queuing model of multi-threshold mechanism in ATM switches, Proceedings of the 5th IEEE International Conference on High Speed Networks and Multimedia Communications, HSNMC 2002, Jeju Island, Korea, pp. 147-151. Bocharov, P.P., D‘Apice, C., Pechinkin, A.V. and Salerno, S. (2004). Queueing Theory, VSP, Utrecht/Boston, MA. Brown, P., Chemouil, P. and Delosme, B. (1984). A congestion control policy for signalling networks, Proceedings of

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A Generalized Erlang-C Model for the Enhanced Living Environment as a Service (ELEaaS)

-Repair Model witha Generalised Poisson Input Stream and Constant Service Time. - In: Proc. of 14th International Conference on Software, Telecommunications and Computer Networks, Symposium 2/I - Wireless Access Optimization, SYM2/I-6009-2909 © Soft COM 2006, Split, Croatia, 2006, pp. 81-85. 19. Bekker, R., S. Borst, O. Boxma, O. Kella. Queues with Workload-Dependent Arrival and Service Rates. - Queueing Systems, Vol. 46, 2004, No 3, pp. 537-556. 20. Shinde, V., D. Patankar. Performance Analysis of State Dependent Bulk Service Queue with

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