Volume 66 | Issue 4 | Year 2020 | Article Id. IJMTT-V66I4P516 | DOI : https://doi.org/10.14445/22315373/IJMTT-V66I4P516
J UDAYAGEETHA, "Analysis of M1,M2/G1,G2/1 retrial queueing system with non-pre-emptive priority services, modified Bernoulli vacation, working breakdown, repair and reneging," International Journal of Mathematics Trends and Technology (IJMTT), vol. 66, no. 4, pp. 106-112, 2020. Crossref, https://doi.org/10.14445/22315373/IJMTT-V66I4P516
[1] Bo Keun Kim, Doo Ho Lee (2016), The M/G/1 queue with disasters and working breakdowns, Applied Mathematical Modelling, Vol.4,437-459.
[2] Cheng-Dar Liou (2013), Markovian queue optimisation analysis with an unreliable server subject to working breakdowns and impatient customers, International Journal of Systems Science ,Vol. 46(12), 2165-2182.
[3] Dong-Yuh Yang, Ying-Yi Wu(2017), Analysis of a finite-capacity system with working breakdowns and retention of impatient customers, Journal of Manufacturing Systems, Vol. 44 207-216.
[4] Kailash C. Madan (2011), A Non-Preemptive Priority Queueing System with a Single Server Serving Two Queues M/G/1 and M/D/1 with Optional Server Vacations Based on Exhaustive Service of the Priority Units, Applied Mathematics, Vol. 2, 791-799.
[5] Kalidass K, Kasturi R (2012), A queue with working breakdowns, Computers and Industrial Engineering, Vol. 63, 779-783.
[6] Boutarfa L, Djellab N (2015), On the performance of the M1,M2/G1,G2/1 retrial queue with pre-emptive resume policy, Yugoslav Journal of Operations Research, Vol. 25(1), 153-164.
[7] Phung-Duc, T. (2019), Retrial Queueing Models: A Survey on Theory and Applications, arXiv 2019, arXiv:1906.09560v1.
[8] Tao Li, Liyuan Zhang (2017), An M/G/1 Retrial G-Queue with General Retrial Times and Working Breakdowns, Math. Comput. Appl. Vol. 22, 15.
[9] Zaiming liu, Yang Song (2014), The Mx/M/1 queue with working breakdown, Rairo operations research, Vol. 48,