2016
DOI: 10.1002/ird.2055
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Dynamic Programming Model for the System of a Non-Uniform Deficit Irrigation and a Reservoir

Abstract: This paper proposes two optimization models for uniform and non‐uniform deficit irrigation. In the first model, the objective function consists of a benefit–cost ratio. The deficit irrigation ratio was determined by dynamic programming, according to the reservoir releases, and minimized a damage function (objective function). The second model used dynamic programming to develop an integrated optimization of non‐uniform deficit irrigation and reservoir operation. The comparison between the results of the models… Show more

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Cited by 6 publications
(5 citation statements)
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“…The proposals to save water look erroneous, although at first glance attractive, aimed at reducing water supply to plants in the final stage of organogenesis, without changing the method of watering (Banihabib, 2017). The most influential factor is not water saving, but placing the organogenesis of plants in the stress zone.…”
Section: Advances In Engineering Research Volume 151mentioning
confidence: 99%
“…The proposals to save water look erroneous, although at first glance attractive, aimed at reducing water supply to plants in the final stage of organogenesis, without changing the method of watering (Banihabib, 2017). The most influential factor is not water saving, but placing the organogenesis of plants in the stress zone.…”
Section: Advances In Engineering Research Volume 151mentioning
confidence: 99%
“…This model simulates attainable yields of crops as a function of water consumption under rain-fed, supplemental, deficit, and full irrigation conditions, and has been used to accurately determine crop yields in maize [6][7][8], wheat [9][10][11], sugar beet [4,12,13], potatoes [14,15], barley [16], quinoa [17], and rice [18]. AquaCrop has also been linked to crop production functions [19][20][21][22][23][24][25][26][27] which relate yield reduction as a result of the relative loss in evapotranspiration [28].…”
Section: Introductionmentioning
confidence: 99%
“…Most approaches for efficient allocation of reservoir storage are limited by the so-called curse of dimensionality where computational time and memory to increase exponentially with the number of storage units (Bellman & Dreyfus, 1966;Giuliani et al, 2016). Examples include dynamic programming (Banihabib et al, 2017;Fontane & Labadie, 1981;Ji et al, 2017;Mansouri et al, 2017;Marino & Mohammadi, 1983;Tauxe et al, 1979;Yakowitz, 1982;Yeh & Becker, 1982), stochastic dynamic programming (Butcher, 1971;Scarcelli et al, 2017;Soleimani et al, 2016;Stedinger et al, 1984;Torabi & Mobasheri, 1973;Zhou et al, 2017), and KHADEM ET AL. 8890…”
Section: Introductionmentioning
confidence: 99%
“…Most approaches for efficient allocation of reservoir storage are limited by the so‐called curse of dimensionality where computational time and memory to increase exponentially with the number of storage units (Bellman & Dreyfus, ; Giuliani et al, ). Examples include dynamic programming (Banihabib et al, ; Fontane & Labadie, ; Ji et al, ; Mansouri et al, ; Marino & Mohammadi, ; Tauxe et al, ; Yakowitz, ; Yeh & Becker, ), stochastic dynamic programming (Butcher, ; Scarcelli et al, ; Soleimani et al, ; Stedinger et al, ; Torabi & Mobasheri, ; Zhou et al, ), and model predictive control (Anghileri et al, ; Galelli et al, ; Mayne et al, ; Raso & Malaterre, ). Other studies (Cai et al, ; Shiau, ) used nonlinear optimization formulations with constrained carryover storage volumes.…”
Section: Introductionmentioning
confidence: 99%