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Subproblem optimization by gene correlation with singular value decomposition

机译:基因相关性与奇异值分解的基因相关性

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Several ways of using singular value decomposition (SVD), a linear algebra technique typically used for information retrieval, to decompose problems into subproblems are investigated in the genetic algorithm setting. Empirical evidence, concerning document comparison, indicates that using SVD results both in a savings in storage space and an improvement in information retrieval. Combining theoretical results and algorithms discovered by others, several problems are identified that the SVD can be used with to determine a substructure. Subproblems are discovered by projecting vectors representing the genes of highly fit individuals into a new low-dimensional space, obtained by truncating the SVD of a strategically chosen gene x individual matrix. Techniques are proposed and evaluated that use the subproblems identified by SVD to influence the evolution of the genetic algorithm. By restricting the locus of optimization to the substructure of highly fit individuals, the performance of the genetic algorithm was improved. Performance was also improved by using SVD to genetically engineer individuals out of the subproblems.
机译:使用奇异值分解(SVD)的几种方式,通常用于信息检索的线性代数技术,以在遗传算法设置中研究分解到子问题的问题。关于文件比较的经验证据表明,使用SVD结果既节省了存储空间,也有改善信息检索。结合其他人发现的理论结果和算法,识别出SVD可以用于确定子结构的几个问题。通过将表示高度拟合个体的基因的突出载体发现到新的低维空间中,通过截断策略性所选择的基因X个单个基质的SVD来突出为新的低维空间来发现子问题。提出和评估技术,使用SVD识别的子问题来影响遗传算法的演变。通过限制优化的轨迹对高度贴合体的子结构,提高了遗传算法的性能。通过使用SVD将遗传工程师个人从子问题中使用绩效也得到了改善。

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