2012
DOI: 10.1007/978-3-642-28942-2_41
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Initialization Procedures for Multiobjective Evolutionary Approaches to the Segmentation Issue

Abstract: Abstract. Evolutionary algorithms have been applied to a wide variety of domains with successful results, supported by the increase of computational resources. One of such domains is segmentation, the representation of a given curve by means of a series of linear models minimizing the representation error. This work analyzes the impact of the initialization method on the performance of a multiobjective evolutionary algorithm for this segmentation domain, comparing a random initialization with two different app… Show more

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Cited by 6 publications
(11 citation statements)
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“…These techniques generally assume that the given optimization problem is a black-box puzzle. Hence, no specific knowledge about the region of interest or building blocks of potential solution is Tometzki two-stage stochastic mixed-integer 2011 [76] Guerrero segmentation 2012 [77] available before running the EA. In the absence of such prior knowledge about the problem, generic population initialization techniques can be used easily and effectively [11].…”
Section: A Genericmentioning
confidence: 99%
“…These techniques generally assume that the given optimization problem is a black-box puzzle. Hence, no specific knowledge about the region of interest or building blocks of potential solution is Tometzki two-stage stochastic mixed-integer 2011 [76] Guerrero segmentation 2012 [77] available before running the EA. In the absence of such prior knowledge about the problem, generic population initialization techniques can be used easily and effectively [11].…”
Section: A Genericmentioning
confidence: 99%
“…This multi-objective nature is faced with a Multi-objective evolutionary algorithm. Local search algorithms may be introduced to enhance this approach, leading to several issues: the configuration to obtain the different individuals is hard to establish, and each of this individuals requires an independent execution of the local search algorithm, providing disappointing results [4]. This section will present alternative, parameter-free versions of two well known local search algorithms for polygonal approximation which provide a whole Pareto front of solutions: Top-Down and Bottom-up algorithms.…”
Section: A Multiobjective Perspective To Local Search Polygonal Appromentioning
confidence: 99%
“…This algorithm is based on the SPEA2 [14] MOEA, according to the configuration presented in [5]. The default initialization process creates a uniform Pareto Front in terms of coverage of the objectives, as presented in [4]. This section will cover the comparison between the initial and final populations of the two techniques presented and the suggested initialization process.…”
Section: Experimental Validation: Initialization For Moea Polygonal Amentioning
confidence: 99%
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