Agrawal, R., Hegde, M. and Teneketzis, D. (1988) Asymptotically efficient adaptive allocation rules for the multi-armed bandit problem with switching cost. IEEE Trans. Autom. Control
Agrawal, R., Hegde, M. and Teneketzis, D. (1990) Multi-armed bandit problems with multiple plays and switching cost. Stoch. Stoch. Rep. 29, 437–459.
Baker, J. E. and Rubin, I. (1987) Polling with a general-service order table. IEEE Trans. Comm. 35, 283–288.
Baras, J. S., Ma, D.-J. and Makowski, A. M. (1985)
K competing queues with geometric service requirements and linear costs: the µc-rule is always optimal. Systems Control Lett. 6, 173–180.
Browne, S. and Yechiali, U. (1989) Dynamic priority rules for cyclic-type queues. Adv. Appl. Prob.
Buyukkoc, C., Varaiya, P. and Walrand, J. (1985) The cµ-rule revisited, Adv. Appl. Prob.
Dempster, M. A. H., Lenstra, J. K. and Rinnooy Kan, A. M. G. (1982) Deterministic and Stochastic Scheduling. D. Reidel, Dordrecht.
Eisenberg, M. (1972) Queues with periodic service and changeover time. Operat. Res.
Ferguson, M. J. and Aminetzah, Y. J. (1985) Exact results for nonsymmetric token ring systems. IEEE Trans. Comm. 33, 223–231.
Gittins, J. C. (1979) Bandit processes and dynamic allocation indices. J. R. Statist. Soc. B41, 148–177.
Gittins, J. C. (1989) Multi-armed Bandit Allocation Indices. Wiley, New York.
Gittins, J. C. and Jones, D. M. (1974) A dynamic allocation index for the sequential design of experiments. Progress in Statistics, ed. Gani, J. et al., pp. 241–266. North-Holland, Amsterdam.
Glazebrook, K. D. (1980) On stochastic scheduling with precedence relations and switching cost. J. Appl. Prob.
Glazebrook, K. D. and Gittins, J. C. (1981) On single-machine scheduling with precedence relations and linear or discounted costs. Operat. Res.
Gupta, D., Gerchak, Y. and Buzacott, J. A. (1987) On optimal priority rules for queues with switchover costs. , Dept. of Management Sciences, University of Waterloo.
Harrison, J. M. (1975) Dynamic scheduling of a multi-class queue: discount optimality. Operat. Res.
Hofri, M. and Ross, K. W. (1987) On the optimal control of two queues with server setup times and its analysis. SIAM J. Comput. 16, 399–420.
Klimov, G. P. (1974) Time sharing service systems I. Theory Prob. Appl.
Klimov, G. P. (1978) Time sharing service systems II. Theory Prob. Appl.
Lai, T. L. and Ying, Z. (1988) Open bandit processes and optimal scheduling of queueing networks. Adv. Appl. Prob.
Monma, C. L. and Potts, C. N. (1989) On the complexity of scheduling with batch setup times. Operat. Res.
Murata, M. and Takagi, H. (1986) Mean waiting times in nonpreemptive priority M/G/1 queues with server switchover time. In Teletraffic Analysis and Computer Performance Evaluation, ed. Boxma, O. J., Cohen, J. W., and Tijms, H. C., pp. 395–407, Elsevier, Amsterdam.
Nain, P. (1989) Interchange arguments for classical scheduling problems in queues. Sys. Control Lett. 12, 177–184.
Nain, P., Tsoucas, P. and Walrand, J. (1989) Interchange arguments in stochastic scheduling. J. Appl. Prob.
Ross, S. (1983) Introduction to Stochastic Dynamic Programming. Academic Press, New York.
Sidney, J. B. (1975) Decomposition algorithms for single-machine sequencing with precedence relations and deferral costs. Operat. Res.
Sykes, J. S. (1970) Simplified analysis of an alternating priority queueing model with set up times. Operat. Res.
Takagi, H. (1986) Analysis of Polling Systems. MIT Press, Cambridge, MA.
Varaiya, P., Walrand, J. and Buyukkoc, C. (1985) Extensions of the multi-armed bandit problem. IEEE Trans. Autom. Control
Walrand, J. (1988) An Introduction to Queueing Networks. Prentice Hall, Englewood Cliffs, NJ.
Whittle, P. (1980) Multi-armed bandits and the Gittins index. J. R. Statist. Soc. B42, 143–149.
Whittle, P. (1981) Arm-acquiring bandits. Ann. Prob.