2016
DOI: 10.1007/s00521-016-2265-0
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Symbiotic organisms search algorithm for optimal power flow problem based on valve-point effect and prohibited zones

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Cited by 100 publications
(76 citation statements)
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“…The developed code has been written using MATLAB 2015 and the simulation run on a PC equipped with a core i5 processor, 2.50 GHz and 4 GB RAM. The upper and lower operating ranges and coefficients of generators are given in Table 1 [24]. The parameters of DGWO technique are selected as; number of populations = 50, maximum iteration = 100, b = 1, K min = 0.00001 and K max = 0.1.…”
Section: Simulation Resultsmentioning
confidence: 99%
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“…The developed code has been written using MATLAB 2015 and the simulation run on a PC equipped with a core i5 processor, 2.50 GHz and 4 GB RAM. The upper and lower operating ranges and coefficients of generators are given in Table 1 [24]. The parameters of DGWO technique are selected as; number of populations = 50, maximum iteration = 100, b = 1, K min = 0.00001 and K max = 0.1.…”
Section: Simulation Resultsmentioning
confidence: 99%
“…It is clear that DGWO has stable and rapid convergence characteristic. [14] 800.5099 NA NA SOS [24] 801.5733 801.7251 801.8821 ABC [17] 800.6600 800.8715 801.8674 TS [22] 802.290 NA NA MDE [23] 802.376 802.382 802.404 IEP [15] 802.465 802.521 802.581 TS [15] 802.502 802.632 802.746 EP [16] 802.62 803.51 805.61 TS/SA [15] 802.788 803.032 803.291 EP [15] 802.907 803.232 803.474 ITS [15] 804.556 805.812 806.856 GA [9] 805.937 NA NA…”
Section: Case1: Opf Solution Without Considering the Valve Point Effectsmentioning
confidence: 99%
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“…Finding the best compromising solution in view of all the objectives also becomes difficult since the optimization algorithms are originally designed to optimize a single objective. 34 In recent years, SOS algorithm and some of its variants have been widely applied in solving various power engineering optimization problems, such as economic load dispatch, [35][36][37][38] optimal power flow, 39 congestion management, 40 and optimal DG allocation problem. In the weighted sum approach, a single solution is obtained that depends on the selected weights for each objective.…”
Section: Introductionmentioning
confidence: 99%