2008
DOI: 10.1007/978-3-540-87656-4_36
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Estimation Using Differential Evolution for Optimal Crop Plan

Abstract: This paper presents an application of Differential Evolution (DE) to determine optimal crop plan for command area of Pamba-Achankovil-Vaippar (PAV) link project, so as to maximize the net irrigation benefit. The mathematical model of the problem is linear in nature subject to various constraints due to availability of total land area, water, fertilizers, seeds and manure, etc. Numerical results show that DE gives a better performance in comparison to the usual software tools used for solving such problems.

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Cited by 6 publications
(8 citation statements)
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“…Furthermore, we examined an application of DE presented by Pant et al [50] to determine an optimal crop plan for the Pamba-Achankovil-Vaippar (PAV) link project area. Finally, the authors reviewed a study by Yi et al [51], who used three improved hybrid metaheuristic algorithms for engineering design optimization.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Furthermore, we examined an application of DE presented by Pant et al [50] to determine an optimal crop plan for the Pamba-Achankovil-Vaippar (PAV) link project area. Finally, the authors reviewed a study by Yi et al [51], who used three improved hybrid metaheuristic algorithms for engineering design optimization.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Development of multi-objective algorithms for optimal crop planning [15] and using DE for crop planning single and multi-objective optimization model [16]. For Pant, M. et al [17] presents an application of Differential Evolution (DE) to determine optimal crop plan for command area of Pamba-Achankovil-Vaippar (PAV) link project. And Yi H. et al [18] used three improved hybrid metaheuristic algorithms for engineering design optimization.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Process; It was mixed species process which produced new species of better or worse result for selection of decision variables. The result was Trial Vector (Ui,G+1) Selection Process; It was the selection process for the best answer between Target Vector and Trial Vector using Formula(17) by compare Function Value or Cost Value of Trial Vector with Target Vector. In case of Function Value of Trial Vector was better than Target Vector would be replaced by Trial Vector in the next generation.…”
mentioning
confidence: 99%
“…Pant et al [3] employed the Differential Evolution (DE) algorithm to provide solutions to a crop planning problem under adequate, normal and limited irrigated water supply. The objective was to maximize the net benefits gained under these conditions.…”
Section: Journal Of Applied Mathematicsmentioning
confidence: 99%