2019
DOI: 10.1109/access.2019.2906121
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A Distributed Multiple Populations Framework for Evolutionary Algorithm in Solving Dynamic Optimization Problems

Abstract: Aiming to dynamic optimization problems (DOPs), this paper develops a novel general distributed multiple populations (DMP) framework for evolutionary algorithms (EAs). DMP employs six strategies designed in three levels (i.e., population-level, subpopulation-level, and individual-level) to deal with different kinds of DOPs. First, the population-level subpopulation division estimation strategy in initialization phase rationally divides the whole population into several subpopulations to explore distinct subar… Show more

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Cited by 18 publications
(13 citation statements)
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References 67 publications
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“…AMP creates non-overlapping populations by a single linkage hierarchical clustering method and adopts an adaptive mechanism that learns from algorithm behavior changes through interacting with environments for dynamically adjusting the number of populations. Recently, Luo et al (2019) proposed a distributed multiple population framework to increase algorithm diversity for solving DOP. Zhang et al (2019b) proposed a new cluster-based clonal selection algorithm, where a max-min distance cluster method based on the fitness and Euclidean distance was used to partition the population.…”
Section: (A) Multi-populationsmentioning
confidence: 99%
“…AMP creates non-overlapping populations by a single linkage hierarchical clustering method and adopts an adaptive mechanism that learns from algorithm behavior changes through interacting with environments for dynamically adjusting the number of populations. Recently, Luo et al (2019) proposed a distributed multiple population framework to increase algorithm diversity for solving DOP. Zhang et al (2019b) proposed a new cluster-based clonal selection algorithm, where a max-min distance cluster method based on the fitness and Euclidean distance was used to partition the population.…”
Section: (A) Multi-populationsmentioning
confidence: 99%
“…where n a is the number of individuals in the population a, and c a is its center position, which is the average position of all members ( i∈a xi na ). This method has also been used in several DOAs, including [53]- [55]. In [56], the spatial size of a population is calculated similar to (P A -8), but the center position is replaced by the best found position in the population.…”
Section: A Convergence Detectionmentioning
confidence: 99%
“…Best before change error [26], [27], [29], [41], [42], [51], [63], [72], [74], [75], [78], [82], [83], [87], [94], [97], [100], [106]- [108], [113]- [118], [121]- [123], [130], [134], [135], [137], [142]- [144], [147]- [162], [164]- [166], [168], [170], [172], [174], [194] Offline performance [18], [28], [35], [43], [62], [122], [126] Offline error (evaluation based) [15], [18], [22]- [25],…”
Section: Plotsmentioning
confidence: 99%