2013 IEEE Congress on Evolutionary Computation 2013
DOI: 10.1109/cec.2013.6557556
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A dynamic archive niching differential evolution algorithm for multimodal optimization

Abstract: Abstract-Highly multimodal landscapes with multiple local/global optima represent common characteristics in real-world applications. Many niching algorithms have been proposed in the literature which aim to search such landscapes in an attempt to locate as many global optima as possible. However, to locate and maintain a large number of global solutions, these algorithms are substantially influenced by their parameter values, such as a large population size. Here, we propose a new niching Differential Evolutio… Show more

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Cited by 67 publications
(36 citation statements)
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“…Interestingly, on the composite functions with 10-20D NMMSO can be seen to consistently hone just a few peaks until at some point the number of swarms rises quickly. [16] 0.2167 0.3676 0.3878 MSSPSO [15] 0.0000 0.2179 0.3901 A-NSGA-II [17] 0.0740 0.3275 0.4044 CMA-ES [7] 0.7750 0.7137 0.2807 CrowdingDE [18] 0.6667 0.5731 0.3612 dADE/nrand/1 [8] 0.7488 0.7383 0.3010 dADE/nrand/2 [8] 0.7150 0.6931 0.3174 DECG [19] 0.6567 0.5516 0.3992 DELG [19] 0.6667 0.5706 0.3925 DELS-aj [19] 0.6667 0.5760 0.3857 DE/nrand/1 [20] 0.6386 0.5809 0.3338 DE/nrand/2 [20] 0.6667 0.6082 0.3130 IPOP-CMA-ES [21] 0.2600 0.3625 0.3117 NEA1 [6] 0.6496 0.6117 0.3280 NEA2 [6] 0.8513 0.7940 0.2332 N-VMO [9] 0.7140 0.6983 0.3307 PNA-NSGA-II [22] 0.6660 0.6141 0.3421 This is probably due to tendency of NMMSO to merge local modes that live on larger landscape features. Figure 3 shows the growth of a swarm population over time as visualised in X for some of the 2D test problems.…”
Section: Resultsmentioning
confidence: 99%
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“…Interestingly, on the composite functions with 10-20D NMMSO can be seen to consistently hone just a few peaks until at some point the number of swarms rises quickly. [16] 0.2167 0.3676 0.3878 MSSPSO [15] 0.0000 0.2179 0.3901 A-NSGA-II [17] 0.0740 0.3275 0.4044 CMA-ES [7] 0.7750 0.7137 0.2807 CrowdingDE [18] 0.6667 0.5731 0.3612 dADE/nrand/1 [8] 0.7488 0.7383 0.3010 dADE/nrand/2 [8] 0.7150 0.6931 0.3174 DECG [19] 0.6567 0.5516 0.3992 DELG [19] 0.6667 0.5706 0.3925 DELS-aj [19] 0.6667 0.5760 0.3857 DE/nrand/1 [20] 0.6386 0.5809 0.3338 DE/nrand/2 [20] 0.6667 0.6082 0.3130 IPOP-CMA-ES [21] 0.2600 0.3625 0.3117 NEA1 [6] 0.6496 0.6117 0.3280 NEA2 [6] 0.8513 0.7940 0.2332 N-VMO [9] 0.7140 0.6983 0.3307 PNA-NSGA-II [22] 0.6660 0.6141 0.3421 This is probably due to tendency of NMMSO to merge local modes that live on larger landscape features. Figure 3 shows the growth of a swarm population over time as visualised in X for some of the 2D test problems.…”
Section: Resultsmentioning
confidence: 99%
“…Additionally, NMMSO is compared to the problem level results which are published in [9] and [8] for the niching variable mesh optimisation (N-VMO) and the dynamic archiving niching differential evolution (dADE) algorithms.…”
Section: Resultsmentioning
confidence: 99%
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“…We have compared the results of the SelfMMOGA runs with some efficient techniques from the competition. The techniques are DE/nrand/1/bin and Crowding DE/rand/1/bin [14], N-VMO [15], dADE/nrand/1 [16], and PNA-NSGAII [17]. The settings for the SelfMMOGA are:…”
Section: Resultsmentioning
confidence: 99%