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A Genetic Algorithm with Chromosome-Repairing Technique for Polygonal Approximation of Digital Curves

机译:具有染色体修复技术的遗传算法,用于数字曲线多边形近似

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摘要

A genetic algorithm with chromosome-repairing scheme (CRS) is proposed in this paper to solve the polygonal approximation problem. Different from the existing approaches based on genetic algorithms, the proposed algorithm adopts variable-length chromosome encoding for reducing the memory storage and computational time, and develops a special crossover named gene-removing crossover for removing the redundant genes. It is known that Genetic operators may yield infea-sible solutions, and it is generally difficult to cope with them. Instead of using the penalty function approach, we propose a chromosome-repairing scheme to iteratively add the valuable candidate gene to the chromosome to deal with the infeasible solution and an evaluating scheme for the candidate genes. The experimental results show that the proposed CRS outperforms the existing approaches based on genetic-algorithms, ant-colony-optimization and tabu-search.
机译:本文提出了一种具有染色体修复方案(CRS)的遗传算法,以解决多边形近似问题。与基于遗传算法的现有方法不同,所提出的算法采用可变长度染色体编码,用于减少存储器存储和计算时间,并开发名为Gene除去的特殊交叉以去除冗余基因。已知遗传算子可以产生Ifea-Sible的解决方案,并且通常难以应对它们。我们提出了一种染色体修复方案来迭代地将有价值的候选基因添加到染色体中,以应对候选基因的不可行的溶液和评估方案。实验结果表明,所提出的CRS优于基于遗传算法,蚂蚁殖民地优化和禁忌搜索的现有方法。

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