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[1] T.F. Arnold, The concept of coverage and its effect on the reliability model of a repairable system. IEEE Trans. Comput. C-22 (1973) 251-254.[2] D.R. Cox, The analysis of non-Markovian stochastic processes by the inclusion of supplementary variables, Proc. Cambridge Philos. Soc. 51 (1955) 433-441.[3] J.B. Dugan, K.S. Trivedi, Coverage modeling for dependability analysis of fault-tolerant systems. IEEE Trans. Comput. 38 (1989) 775-787.[4] U.C. Gupta, T.S.S.S. Rao, A recursive method compute the steady state probabilities of the machine interference model: (M/G/1)/K, Comput. Oper. Res. 21 (1994) 597–605.[5] U.C. Gupta, T.S.S.S. Rao, On the M/G/1 machine interference model with spares, Eur. J. Oper. Res. 89 (1996) 164–171.[6] P. Hokstad, A supplementary variable technique applied to the M/G/1 queue, Scand. J. Statist. 2 (1975) 95–98.[7] L. Takacs, Delay distributions for one line with Poisson input, general holding times and various orders of service, Bell Syst. Tech. J. 42 (1963) 487–504.[8] K.S. Trivedi, Probability and Statistics with Reliability, Queueing and Computer Science Applications. 2nd Edition. John Wiley & Sons, New York, 2002. [9] K.-H. Wang, L.-W. Chiu, Cost benefit analysis of availability systems with warm standby units and imperfect coverage. Appl. Math. Comput. 172 (2006) 1239-1256.[10] K.-H. Wang, W.L. Pearn, Cost benefit analysis of series systems with warm standby components. Math. Meth. Oper. Res. 58 (2003) 247-258.
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