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Polygonal approximation based on coarse-grained parallel genetic algorithm

机译:基于粗粒并行遗传算法的多边形近似

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This paper proposes to apply coarse-grained parallel genetic algorithm (CGPGA) to solve polygonal approximation problem. Chromosomes are used to represent digital curves and genes correspond to points of curves. This method divides the whole population into several subpopulations, each of which performs evolutionary process independently. After every migration interval number of generations, these subpopulations exchange their information with each other. Inspired by the designing theory of ensemble learning in machine learning, this paper further improves the basic CGPGA through adopting different but effective genetic algorithms, respectively, in different subpopulations. Both the diversity among different subpopulations and the accuracy in each individual subpopulation are ensured. Experimental results, based on four benchmark curves and four real image curves extracted from the lake maps, show that the basic CGPGA outperforms the used genetic algorithm, and further the improved CGPGA (ICGPGA) is more effective than the basic CGPGA, in terms of the quality of best solutions, the average solutions, and the variance of best solutions. Especially for those larger approximation problems, the ICGPGA is more remarkably superior to some representative genetic algorithms. (c) 2019 Elsevier Inc. All rights reserved.
机译:本文提出应用粗粒粒子并行遗传算法(CGPGA)来解决多边形近似问题。染色体用于表示数字曲线,基因对应于曲线点。该方法将整个人口划分为几个亚群,每个群体独立地进行进化过程。在每个迁移间隔的几代数之后,这些亚步骤彼此交换。灵感来自于机器学习中的集合学习的设计理论,本文进一步通过分别采用不同但有效的遗传算法在不同的亚步进中改善基本CGPGA。确保了不同亚步骤的多样性和每个单独亚群的准确性。实验结果,基于四个基准曲线和从湖地图中提取的四条真实图像曲线,表明基本CGPGA优于使用的遗传算法,进一步改善的CGPGA(ICGPGA)比基本CGPGA更有效,就最佳解决方案的质量,平均解决方案以及最佳解决方案的方差。特别是对于那些较大的近似问题,ICGPGA更加优于一些代表性遗传算法。 (c)2019 Elsevier Inc.保留所有权利。

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