1973
DOI: 10.1111/j.1752-1688.1973.tb01733.x
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LINEAR PROGRAMMING USE FOR EVALUATING WATER RESOURCES AND COST AND BENEFIT ALLOCATION1

Abstract: A linear programming model for a river basin was developed to include almost all water‐related economic activity both for consumers and producers. The model was so designated that the entire basin or basin sub‐division could be analyzed. The model included seven sectors, nine objective function criteria, and three river‐flow levels. Economic basis for conflicts among sectors over incidence of cost allocation and level of economic activity can be traced to some chosen objective. The disposal of untreated househ… Show more

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Cited by 8 publications
(4 citation statements)
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“…brings distributional justice to water resources Unrealistic; multiple iterations of Simplex method add exponential complexities to modeling Hadley (1961), Dantzig (1963), Driebeck (1969), Drobny (1971), Klee and Minty (1972), Andrews and Weyric (1973), Karmakar (1984); Jacovkis et al (1989), Frizzone et al (1997), Iancheva and Kelevedzhiev (2001), Pearson and McRoberts (2010). Non-linear programming (NLP) using Lagrange multipliers High computational costs are involved, and various linearization schemes are adopted; local instead of global optimum; numerical noise Von Neumann and Morgenstern (1947), Kuhn and Tucker (1951), Kuhn (2014), Rydzewski and Rashid (1981),, Cullinane et al (1992), Berghoue and Kuczeraz (1997), Ghahraman and Sepaskhah (2002), Liberatore et al (2006),, Ahlfeld and Baro-Montes (2008), Venter (2010), Singh (2012), Aljanabi et al (2018).…”
Section: Embedded In the Notion Of Equitymentioning
confidence: 99%
“…brings distributional justice to water resources Unrealistic; multiple iterations of Simplex method add exponential complexities to modeling Hadley (1961), Dantzig (1963), Driebeck (1969), Drobny (1971), Klee and Minty (1972), Andrews and Weyric (1973), Karmakar (1984); Jacovkis et al (1989), Frizzone et al (1997), Iancheva and Kelevedzhiev (2001), Pearson and McRoberts (2010). Non-linear programming (NLP) using Lagrange multipliers High computational costs are involved, and various linearization schemes are adopted; local instead of global optimum; numerical noise Von Neumann and Morgenstern (1947), Kuhn and Tucker (1951), Kuhn (2014), Rydzewski and Rashid (1981),, Cullinane et al (1992), Berghoue and Kuczeraz (1997), Ghahraman and Sepaskhah (2002), Liberatore et al (2006),, Ahlfeld and Baro-Montes (2008), Venter (2010), Singh (2012), Aljanabi et al (2018).…”
Section: Embedded In the Notion Of Equitymentioning
confidence: 99%
“…The theoretical issues associated with capital intensity at various rates of interest have been developed adequately by Wright (1973) and Aplin and Casler (1973). Cline (1973) examines the sensitivity of the rate of irrigation projects to the rate of interest, but only in the context of their benefitlcost ratio not in the context of capital intensity.…”
Section: Related Researchmentioning
confidence: 99%
“…LP has also been used for the last four decades to determine the value of water. Previous studies [11][12][13][14][15][16][17] attempted to valuate this resource based on mathematical models. However, LP is normally based on the single criterion of maximizing the economic return, lacking to be capable to maximize the valuation based on farmer's preferences and choices.…”
Section: Introductionmentioning
confidence: 99%