2013
DOI: 10.15598/aeee.v11i6.832
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Fuzzy Multi-Objective Optimal Power Flow Using Genetic Algorithms Applied to Algerian Electrical Network

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Cited by 5 publications
(5 citation statements)
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“…For this case violating constraints of reactive power occurs in two generating units: -58.9227 MVAR (G2), and 101.0024 MVAR (G8). It is important to note that the reactive power limits are the same considered in ref [17]. For the solution provided by HFPSO-NM, this result can be considered as the infeasible solutions, due to the voltage limits has been violated in buses 8 and 11 (1.11 pu).…”
Section: A Results and Commentsmentioning
confidence: 99%
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“…For this case violating constraints of reactive power occurs in two generating units: -58.9227 MVAR (G2), and 101.0024 MVAR (G8). It is important to note that the reactive power limits are the same considered in ref [17]. For the solution provided by HFPSO-NM, this result can be considered as the infeasible solutions, due to the voltage limits has been violated in buses 8 and 11 (1.11 pu).…”
Section: A Results and Commentsmentioning
confidence: 99%
“…This accounts for the inclusion of multiple non-differential points in the cost characteristic function and thus, turns it into a non-smooth function. It shall be expressed as a quadratic and a sinusoidal function given below: (17) where i d and i e are the coefficients that represent the valve-point loading effects, and min gi P is the minimum output power generation of the ith generating unit. In this case, the cost function is non-convex due to valve-point effects and the global minimum is very difficult to ascertain.…”
Section: Case 2: Quadratic Fuel Cost With Valve-point Effectmentioning
confidence: 99%
“…Luckily, meta-heuristic algorithms have recently demonstrated themselves to be highly affordable and the most trusted computing method to deal with optimization problems, including OPF problems. For instant, different meta-heuristic algorithms have been applied to solve the OPF problems such as backtracking search algorithm (BSA) [1], genetic algorithm (GA) [2], Harris Hawks optimization (HHO) [3], [4], grey wolf optimizer algorithm (GWOA) [5], AMTPG-Jaya algorithm [6], differential evolution (DE) [7], [8], effective Cuckoo search algorithm (ECSA) [9], particle swarm optimization (PSO) [10], Gorilla troops algorithm (GTA) [11], modified coyote optimization algorithm (MCSA) [12], black hole optimization (BHO) [13], the hybrid method of Cuckoo search algorithm (MCOA) and sunflower optimization (SFO) [14], improved multi-objective multi-verse algorithm (IMOMVA) [15], firefly krill herd algorithm (FHHA) [16], improved moth-flame optimization (IMFO) [17], antlion optimization (ALO) and its improved version [18], [19], marine predator algorithm (MPA) [20], social spider algorithm (SSA) [21], slime mould algorithm (SMA) [22], whale optimization algorithm (WOA) [23], and golden ratio optimization (GRO) [24]. The effectiveness of meta-heuristic algorithms has shown a huge leap forward when compared with conventional computing methods, such as the Newton-Raphson technique [25], in terms of time response, robustness, and precision degree of the final results.…”
Section: Issn: 2302-9285 mentioning
confidence: 99%
“…An optimal solution to such an OPF problem often includes control and dependent variables. Normally, the control variables include the active power generated by thermal units excluding the one connected with the slack node, the voltage magnitudes at all thermal units, the reactive power of shunt capacitors, and the transformer tap [2]. The dependent variables are the active power generated by the thermal unit at the slack node, the voltage magnitude at load nodes, and the reactive power output of all thermal units.…”
Section: Introductionmentioning
confidence: 99%
“…1887 order to satisfy the line limitations. There is consequently a need for an effective method of integrating the security limitations into ED [14].…”
Section: Constraint 3: Upper and Lower Limits Of Node Voltagesmentioning
confidence: 99%