软多重表达和遗传冗余:非平稳函数优化的初步结果

O. Nasraoui, Carlos Rojas, Cesar Cardona, D. Dasgupta
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引用次数: 0

摘要

许多现实世界的问题本质上是动态的,它们处理不断变化的环境或目标函数。动态目标函数会使遗传算法的进化搜索变得繁琐或失败。一些研究集中在改变进化过程,包括选择策略、遗传算子、替代策略或适应性修改。而其他的工作则集中在基因型到表型定位或基因表达的概念上。这一系列的工作包括基于二倍体和显性的遗传模型、杂乱遗传模型、比例遗传模型、DNA编码方法中的重叠基因模型、浮点表示模型和结构化遗传模型。特别是,结构化遗传算法使用简单的结构化分层染色体表示,其中低级基因由特定的高级基因集体开启或关闭。打开的基因被表达成最终的表型,而关闭的基因对表型的编码没有贡献。我们最近提出了一种基于软激活机制概念的sGA修正。较低水平的基因不再局限于完全表达或不表达。相反,它们可以以不同的渐进程度表达。软结构遗传算法(s/sup 2/GA)继承了其脆(非模糊)对应体(sGA)的所有优点,并且与sGA和其他基于遗传算法的技术相比具有一些独特的特征。在本文中,我们通过经验证明了S/sup 2/GA方法在非平稳目标函数优化方面的几个优势。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Soft multiple expression and genetic redundancy: preliminary results for non-stationary function optimization
Many real world problems are dynamic in nature, and they deal with changing environments or objective functions. Dynamic objective functions can make the evolutionary search tedious or unsuccessful for Genetic Algorithms. Some work has focused on altering the evolutionary process, including the selection strategy, genetic operators, replacement strategy, or fitness modification. While other work focused on the concept of genotype to phenotype mapping or gene expression. This line of work includes models based on diploidy and dominance, messy GAs, proportional GA, overlapping genes such as in DNA coding method, the floating point representation, and the structured GA. In particular, the structured GA uses a simple structured hierarchical chromosome representation, where lower level genes are collectively switched on or off by specific higher level genes. Genes that are switched on are expressed into the final phenotype, while genes that are switched off do not contribute to coding the phenotype. We have recently proposed a modification of the sGA based on the concept of soft activation mechanism. The lower level genes are no longer limited to total expression or to none. Instead, they can be expressed to different gradual degrees. The soft structured Genetic Algorithm (s/sup 2/GA) inherits all the advantages of its crisp (non-fuzzy) counterpart (sGA), and possesses several additional unique features compared to the sGA and other GA based techniques. In this paper, we empirically demonstrate several strengths of the S/sup 2/GA approach with regard to non-stationary objective function optimization.
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