1995
DOI: 10.1006/jeem.1995.1049
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Alternatives for Managing Drought: A Comparative Cost Analysis

Abstract: e question addressed by this study is how a large urban water district can best respond to a drought. Using a computer model of a representative district, we find that a combination of conjunctive use and water marketing is well over an order of magnitude cheaper than the traditional alternative of construction of new storage capacity. The indicated cost saving can be explained by the intermittent nature of the transfer, corresponding to the intermittent demand. Comparing costs to benefits, the consumer-surplu… Show more

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Cited by 33 publications
(23 citation statements)
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References 10 publications
(14 reference statements)
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“…This value seems reasonable given the elasticities estimated by other authors [Billings and Agthe, 1980;Danielson, 1979;Martin and Thomas, 1986;Mercer and Morgan, 1989;Moncur, 1987Moncur, , 1989. A nominal price of $200/ac ft is also assumed on the basis of recent California water prices [California Urban Water Agencies, 1991;East Bay Municipal Utility District, 1992;Fisher et al, 1995;Howitt, 1994;Jercich, 1997;McClurg, 1992a, b]. Using a nominal annual supply of u 1 max ϭ 600 TAF, the shortage cost for an annual supply of u 1 is shortage cost ϭ $60,000,000͓͑u 1 /u 1 max ͒ Ϫ2 Ϫ 1͔ (9) Shortage cost is the sum of the incremental costs for each unit of rationing below u 1 max .…”
Section: Value Modelmentioning
confidence: 87%
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“…This value seems reasonable given the elasticities estimated by other authors [Billings and Agthe, 1980;Danielson, 1979;Martin and Thomas, 1986;Mercer and Morgan, 1989;Moncur, 1987Moncur, , 1989. A nominal price of $200/ac ft is also assumed on the basis of recent California water prices [California Urban Water Agencies, 1991;East Bay Municipal Utility District, 1992;Fisher et al, 1995;Howitt, 1994;Jercich, 1997;McClurg, 1992a, b]. Using a nominal annual supply of u 1 max ϭ 600 TAF, the shortage cost for an annual supply of u 1 is shortage cost ϭ $60,000,000͓͑u 1 /u 1 max ͒ Ϫ2 Ϫ 1͔ (9) Shortage cost is the sum of the incremental costs for each unit of rationing below u 1 max .…”
Section: Value Modelmentioning
confidence: 87%
“…We consider a hypothetical system model similar to that discussed by Buras [1963Buras [ , 1972 and summarized by Yakowitz [1982] while also using characteristics of the East Bay Municipal Utilities District (EBMUD) system of Oakland, California [East Bay Municipal Utility District, 1992;Fisher et al, 1995]. Increasing demands for water in the district and for more senior appropriators have prompted EBMUD to consider several options to prevent deterioration of its water supply reliability.…”
Section: Problem Descriptionmentioning
confidence: 99%
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