Optimal Aqueduct Capacity and Distribution Policy: Discrete Approach
Publication: Journal of Water Resources Planning and Management
Volume 113, Issue 4
Abstract
This paper develops methods for determining the optimal design capacities and distribution management of water delivery systems in the presence of probabilistic supplies and known transportation losses. A discrete distance model of the conveyance system is solved by using dynamic programming. In the method's development, important general economic interactions are detailed. The practical value of the model is demonstrated in an example for an aqueduct to serve four farming areas and one urban area. In the example, the method finds the optimal capacities and distribution patterns for the aqueducts, and the net expected benefits for the users for four management options being considered by the urban area. This provides the urban area with the information needed to compare the options.
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References
1.
Aisenbrey, A. J., Jr., et al. (1974). Design of small canal structures. U.S. Bureau of Reclamation, Government Printing Office, Denver, Colo.
2.
Cost Estimating Handbook. (1985). Bureau of Reclamation, Engrg. and Res. Center, Div. of Construction, Construction Support Branch, Denver, Colo.
3.
Fleming, D. E., Hanson, R. K., and Labadie, J. W. (1983). “Integrated sizing of water storage and conveyance.” J. Wat. Resour. Plan. Manag., ASCE, 109(WR1), 94–111.
4.
Flynn, L. E., and Mariño, M. A. (1987a). “Canal design: optimal cross‐sections.” J. Irrig. and Drain. Engrg., ASCE, in press.
5.
Flynn, L. E., and Mariño, M. A. (1987b). “Optimal aqueduct capacity and distribution policy: continuous approach,” J. Wat. Resour. Plan. Manag., ASCE, 113(4), 533–549.
6.
Hedges, T. R. (1977), “Water supplies and costs in relation to farm resource decisions and profits in Sacramento valley farms.” Research Report No. 322, Giannini Foundation, Berkeley, Calif.
7.
Kite, G. W. (1978). Frequency and risk analysis in hydrology. Water Resources Publications, Fort Collins, Colo.
8.
Kraatz, D. B. (1971). “Irrigation canal lining.” Irrig. and Drain. Paper No. 2, Food and Agriculture Organization of the U.N., Rome, Italy.
9.
“Management of California State Water Project.” (1984). Bull. No. 132‐84, The Resource Agency, California Dept. of Water Resour., Sacramento, Calif.
10.
Sathaye, J. A. (1974). “Optimization of design capacity of an aqueduct with intermediate storage,” thesis presented to the University of California at Irvine, Calif., in partial fulfillment of the requirements for the degree of Doctor of Philosophy.
11.
Sathaye, J., and Hall, W. A. (1976a). “Aqueduct optimization with intermediate storage.” J. Irrig. Drain. Div., ASCE, 102(IR2), 249–264.
12.
Sathaye, J., and Hall, W. A. (1976b). “Optimization of design capacity of an aqueduct.” J. Irrig. Drain. Div., ASCE, 102(IR2), 295–305.
13.
Water Resources Data for California, Part 1, Vol. 2, Surface Water Records. (1957–1976). U.S. Geol. Survey, Water Resour. Div., Menlo Park, Calif.
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Copyright © 1987 ASCE.
History
Published online: Jul 1, 1987
Published in print: Jul 1987
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