2006
DOI: 10.1016/j.amc.2005.02.025
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The incorporation of an efficient initialization method and parameter adaptation using self-organizing maps to solve the TSP

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Cited by 10 publications
(6 citation statements)
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References 12 publications
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“…While the system is simple in nature, it requires preprocessing of the input. The authors in [30] propose three approaches to initialization. Although these can be regarded as application specific, they require either preliminary clustering or some form of input space preprocessing.…”
Section: Self-organizationmentioning
confidence: 99%
“…While the system is simple in nature, it requires preprocessing of the input. The authors in [30] propose three approaches to initialization. Although these can be regarded as application specific, they require either preliminary clustering or some form of input space preprocessing.…”
Section: Self-organizationmentioning
confidence: 99%
“…They used initial weights representing nodes on a rectangular frame around the cities, and the authors reported superior results in the selected TSPLIB [31] instances in comparison with the SOM approaches [19,1,9]. These simplified rules have also been applied in [39], where the authors proposed to use l ¼ 1= ffiffiffi k 4 p and the initial value of the gain G 0 = 10. For small values of G, the value of the neighborhood function is very small; thus, the neighboring nodes are negligibly moved.…”
Section: Related Workmentioning
confidence: 94%
“…The rules proposed in [39] and denoted as Zhang-Bai-Hu rules are also used in SME. Furthermore, the original SME adaptation rule is complemented by the decreasing size of the winner node neighborhood, i.e., the size d is updated to d = 0.98d at the end of each adaptation step.…”
Section: Adaptation Parametersmentioning
confidence: 99%
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“…O Problema do Caixeiro Viajante (PCV) apresenta-se como um clássico exemplo de Problema de Otimização Combinatória, caracteriza-se por um conjunto de n cidades e a matriz de distâncias entre elas (ZHANG;BAI;HU, 2006). O objetivo é encontrar um ciclo, otimizando a distância a ser percorrida, para que todas as n cidades sejam visitadas uma única vez, retornando à de origem (GOLDBARG;LUNA, 2000).…”
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