Construction Production Planning
Publication: Journal of Construction Engineering and Management
Volume 112, Issue 2
Abstract
A new branch of optimization, Optimal Control Theory, is used as a computational method to formulate and solve construction production planning problems. An example of the literature, Griffis' application of queueing theory to determine the optimal number of trucks to perform an earthmoving job, is used. It is shown that under the presence of weather varying conditions, optimal production rates may be time varying. A feedback solution is found. The implications of such solution are discussed. A simulation is performed to compare the use of varying and constant production rates.
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References
1.
Barcia, R. M., “Construction Production Planning and Optimal Control,” thesis presented to the Univ. of Waterloo, at Waterloo, Ontario, Canada in 1984, in partial fulfillment of the requirements for the degree of Doctor of Philosophy.
2.
Benjamin, N. B. H., “Introduction,” in Reading Costs in Engineering, Vol. 1, ASCE, 1979, pp. 1–2.
3.
Canon, M. D., Cullum, Jr., C. D., and Polak, E., Theory of Optimal Control and Mathematical Programming, McGraw‐Hill, New York, N.Y., 1970.
4.
Griffis, Jr.F. H., “Optimizing Haul Fleet Size Using Queueing Theory,” in Reading Costs in Engineering, Vol. 1, ASCE, 1979, pp. 531–544.
5.
McCormick, G. P., Nonlinear Programming: Theory, Algorithms and Applications, Wiley, New York, N.Y., 1983.
6.
Sethi, S. P., and Thompson, G. L., “A Tutorial on Optimal Control Theory,” Canadian Journal of Operational Research and Information Processing, Vol. 19, No. 4, Nov., 1981, pp. 279–291.
7.
Thomas, H. R., Jr., “Applications,” in Reading Costs in Engineering, Vol. 1, ASCE, 1979, pp. 305–306.
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Copyright © 1986 ASCE.
History
Published online: Jun 1, 1986
Published in print: Jun 1986
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