Conditional inter-departure times from the M/G/s queue

1. Adan, I.J.B.F., Haviv, M.: Conditional ages and residual service times in the M/G/1 queue. Stoch. Models 25, 110–128 (2009)

   Article  Google Scholar 

2. Adan, I.J.B.F., Resing, J.A.C.: A class of Markov processes on a semi-infinite strip. In: Plateau, B., Stewart, W.J., Silva, M. (eds.) NSMC: Numerical Solution of Markov Chains, pp. 41–57. Prensas Universitarias, Zaragoza (1999)

   Google Scholar 

3. Kerner, Y.: Some invariance properties of monotone failure rate in the M/G/1 queue. Eurandom Report No. 2009-018, Eindhoven: Eurandom (2009), 7 pp

4. Kock, A.A.A., Etman, L.F.P., Rooda, J.E., Adan, I.J.B.F., van Vuuren, M., Wierman, A.C.: Aggregate modeling of multi-processing workstations. Eurandom Report No. 2008-032, Eindhoven: Eurandom (2008), 23 pp

5. Kuehn, P.J.: Approximate analysis of general queueing networks by decomposition. IEEE Trans. Commun. 27, 113–126 (1979)

   Article  Google Scholar 

6. Neuts, M.F.: Matrix-Geometric Solutions in Stochastic Models. The John Hopkins University Press, Baltimore (1981)

   Google Scholar 

7. Veeger, C.P.L., Etman, L.F.P., Lefeber, A.A.J., Adan, I.J.B.F., van Herk, J., Rooda, J.E.: Predicting cycle time distributions for integrated processing workstations: an aggregate modeling approach. Eurandom Report No. 2009-034, Eindhoven: Eurandom (2009), 14 pp

8. Veeger, C.P.L., Etman, L.F.P., van Herk, J., Rooda, J.E.: Cycle time distributions of semiconductor workstations using aggregate modeling. In: Proceedings of the Winter 2009 Simulation Conference Austin, Texas (2009)

   Google Scholar 

9. Whitt, W.: The queueing network analyzer. Bell Syst. Tech. J. 62, 2779–2815 (1983)

   Google Scholar 

10. Whitt, W.: Approximations for departure processes and queues in series. Nav. Res. Logist. Q. 31, 499–521 (1984)

    Article  Google Scholar 

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