2017
DOI: 10.1109/tmag.2017.2658027
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Distance-Based Intelligent Particle Swarm Optimization for Optimal Design of Permanent Magnet Synchronous Machine

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Cited by 35 publications
(16 citation statements)
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“…Since the cost J i (k) is complex and non-differentiable, using the traditional search techniques is difficult to solve the optimization problem. In the works of Lee et al 29 and Hojjati et al, 30 the population-based optimization approaches provide good solutions to similar complicated problems. Inspired by the facts, the DE algorithm is utilized to solve the local optimization, then the control law u i can be worked out directly.…”
Section: Receding Optimizationmentioning
confidence: 99%
“…Since the cost J i (k) is complex and non-differentiable, using the traditional search techniques is difficult to solve the optimization problem. In the works of Lee et al 29 and Hojjati et al, 30 the population-based optimization approaches provide good solutions to similar complicated problems. Inspired by the facts, the DE algorithm is utilized to solve the local optimization, then the control law u i can be worked out directly.…”
Section: Receding Optimizationmentioning
confidence: 99%
“…PSO is an algorithm widely used in power system problems because of its simple implementation, it converges to the optimal solution in several problems where most analytical approaches fail to converge and is more effective in preserving the variety of the swarm since all particles use the information related to the most successful particle in order to improve them . Due to these features and other features, other techniques of PSO are introduced such as Selective PSO (SPSO) algorithm, Improved PSO Based on Success Rate (IPSO‐SR), Distance‐based Intelligent PSO (DbIPSO), a Modified PSO (MPSO) algorithm, MultiObjective PSO (MOPSO), and Binary PSO (BPSO) . These techniques are used for finding the optimal DG allocation.…”
Section: Opso Implementationmentioning
confidence: 99%
“…PSO uses groups of individuals (called particles) to perform searches as with evolutionary algorithms, and particles can be updated from each iteration to the other [26][27][28][29][30]. In order to find the optimal solution, each particle changes its search direction based on two factors: its best previous location (p best ) and all other members' best locations (g best ) [31][32][33][34]. Shi et al called p best the cognitive part and g best the social part [35].…”
Section: Introductionmentioning
confidence: 99%