Nursing care demand prediction based on a decomposed semi-Markov population model. (English) Zbl 0527.90060


90B99 Operations research and management science
60K20 Applications of Markov renewal processes (reliability, queueing networks, etc.)
Full Text: DOI


[1] Berger, C.; Haurie, A.; Pelland, S., Optimal control of discrete time population processes, Optimal Control Applications & Methods, 2, 47-57 (1981) · Zbl 0463.93077
[3] Collart, D.; Haurie, A., On suboptimal control of a hospital inpatient admission system, IEEE Transactions on Automatic Control, 233-238 (April 1976)
[4] Collart, D.; Haurie, A., On the control of care supply and demand in a urology department, European Journal of Operation Research, 4, 3, 160-172 (1980) · Zbl 0425.90058
[5] Hershey, A stochastic service network model with application to hospital facilities, Operations Research, 29, 1, 1-22 (1981) · Zbl 0452.90028
[6] Kao, E. P.C., A semi-Markov model to predict recovery progress of coronary patients, Health Services Res., 191-208 (1972)
[7] Kao, E. P.C., A semi-Markovian population model with application to hospital planning, IEEE Transactions on Systems Man and Cybernetics, 3, 4, 327-336 (1973) · Zbl 0258.60067
[8] Smallwood, R. C.; Murray, G. E.; Sylva, D. D.; Sovdik, E. J.; Klainer, L. M., A medical service requirements model for health system design, (Proceedings of IEEE, 57 (1969)), 1880-1887, (11)
[9] Warner, D. M.; Prawda, J., Mathematical programming model for scheduling nursing personnel, Management Science, 19, 4, 411-422 (1972) · Zbl 0246.90022
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