2009
DOI: 10.1007/s00500-008-0394-9
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Multi-objective self-adaptive differential evolution with elitist archive and crowding entropy-based diversity measure

Abstract: A self-adaptive differential evolution algorithm incorporate Pareto dominance to solve multi-objective optimization problems is presented. The proposed approach adopts an external elitist archive to retain non-dominated solutions found during the evolutionary process. In order to preserve the diversity of Pareto optimality, a crowding entropy diversity measure tactic is proposed. The crowding entropy strategy is able to measure the crowding degree of the solutions more accurately. The experiments were performe… Show more

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Cited by 241 publications
(124 citation statements)
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“…The crowding entropy of elite l can be defined as CE l , the calculation procedure of which is detailed in [24]. The elites with objective function extrema are retained.…”
Section: Elitism-preserving Strategy Based On Crowding Entropymentioning
confidence: 99%
“…The crowding entropy of elite l can be defined as CE l , the calculation procedure of which is detailed in [24]. The elites with objective function extrema are retained.…”
Section: Elitism-preserving Strategy Based On Crowding Entropymentioning
confidence: 99%
“…According to the dominance relation between , and , , there may be at most three situations [43]: (1) , dominates , ; (2) , dominates , ; (3) , and , are nondominated with each other; select the vector with the less crowding distance. is chosen from three population vectors randomly to achieve the exploratory searching.…”
Section: Initial Population Vectormentioning
confidence: 99%
“…In order to have a good diversity among generated nondominated solutions in the advanced population of fixed size, the crowding entropy [43] is utilized to evaluate the crowding degree around each nondominated solution. The procedure of the proposed algorithm is described as follows.…”
Section: Selectionmentioning
confidence: 99%
“…In solving the multiobjective optimization problems, Farhang-Mehr and Azarm [11] and Gunawan et al [12] have applied the entropy to maintain the diversity of the solution set well in multiobjective problems and multilevel multiobjective problems. Wang et al proposed the MOSADE algorithm [13], which combines the self-adaptive differential evolution and the crowding entropy-based diversity measure to obtain the nondominated solution set. In this algorithm, every solution can calculate its crowding degree through the improved the information entropy formula according to solutions' distribution.…”
Section: Introductionmentioning
confidence: 99%