2012
DOI: 10.1080/15325008.2012.682246
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Genetic Algorithm with Dynamic Selection Based on Quadratic Ranking Applied to Induction Machine Parameters Estimation

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Cited by 16 publications
(7 citation statements)
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“…In Table 2 the values of and are illustrated. is calculated by (18), (16) and is the obtained solution of the problem defined by (15). The optimal solutions are deduced using the reducing transformation (17) where .…”
Section: Benchmark Functionsmentioning
confidence: 99%
See 2 more Smart Citations
“…In Table 2 the values of and are illustrated. is calculated by (18), (16) and is the obtained solution of the problem defined by (15). The optimal solutions are deduced using the reducing transformation (17) where .…”
Section: Benchmark Functionsmentioning
confidence: 99%
“…Where 0.34668, which is calculated by (17) and (18). And: It has used a step With the develop program, it find the optimal solution of the problem defined by (15), . Then using (17), the estimated parameters are deduced.…”
Section: Simulated Datamentioning
confidence: 99%
See 1 more Smart Citation
“…The major methods developed for different stages of the genetic algorithm include: binary method [10], continuous method [11], hybrid method [12], variable length method [13], and multidimensional method [14] for the population generation stage; single-point crossover [15], multi-point crossover [16], heuristic method, and hybrid method [17] for the crossover operation; direct adaptive mutation [18] and power mutation [19] for the mutation operation; single-objective approach [20] and multi-objective approach [21] for the evaluation process; and tournament method [22], roulette wheel methods [23], and rank/ merit based methods [24] for the selection operation. In fact, the choice of the method to be used at each stage of the genetic algorithm has a significant impact on its efficiency and effectiveness and how well it can converge to the optimal solution with the least amount of computation [25].…”
Section: Genetic Algorithmmentioning
confidence: 99%
“…And it is difficult for traditional rank-based model to make the selection probabilities of individuals adaptively changed along with evolution process. So some research works have been devoted to the improvement of traditional rank-based selection for these years [9,10]. In this paper, based on the mathematical concept of interpolation method, we introduce interpolating rank-based selection with pressure and its relevant formulas.…”
Section: Interpolating Rank-based Selection With Pressurementioning
confidence: 99%