求解地层边界的Cat群算法

Q3 Decision Sciences
Raghad M. Jasim
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引用次数: 0

摘要

分层随机抽样方法是选择具有异常值的不同总体的首选方法。与普通随机抽样相反,分层抽样通过减少估计量方差来提高统计精度。在减小估计量方差之前,必须解决地层边界识别和数据分配问题。本文采用Neyman分配策略来解决混合种群中地层边界的确定问题。除了对两组人的CSO进行评估外,还使用Kozak, GA, PSO和Delanius和Hodge的方法进行了比较研究。与以往的算法相比,数值结果表明,该方法可以为各种标准总体和测试函数选择最佳分层边界。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Cat swarm optimization for the determination of strata boundaries
A stratified random sampling method is preferred for selecting varied populations with outliers. As opposed to plain random sampling, stratified sampling increases statistical precision by reducing estimator variance. Before reducing the estimator's variance, stratum boundary identification and data apportionment must be solved. In this study, a Neyman allocation strategy is used to address the stratum boundary determination issue in mixed populations. In addition to evaluating CSO on two groups of people, a comparison study was conducted using Kozak, GA, PSO, and Delanius and Hodge's approaches. Compared to previous algorithms, the numerical results indicate that the proposed technique can select the best-stratified boundaries for various standard populations and test functions.
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来源期刊
Yugoslav Journal of Operations Research
Yugoslav Journal of Operations Research Decision Sciences-Management Science and Operations Research
CiteScore
2.50
自引率
0.00%
发文量
14
审稿时长
24 weeks
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