二元孔雀算法:一种用于特征选择的新型元智方法

IF 1.8 4区 计算机科学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
Hema Banati, Richa Sharma, Asha Yadav
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引用次数: 0

摘要

事实证明,二元元启发式算法在解决二元优化问题时非常有价值。本文提出了孔雀算法(PA)的二元变体,用于特征选择。孔雀算法是一种最新的元启发式算法,它建立在孔雀和豌豆的觅食和交配行为基础之上。在设计二进制变体的过程中,发现并解决了 PA 的两个主要缺陷(lek 形成和后代生成)。此外,还提出了八种二元孔雀算法变体,并对其平均适合度进行了比较,以确定最佳变体,即二元孔雀算法(bPA)。为了验证 bPA 的性能,使用 34 个基准数据集进行了实验,并将结果与 8 种著名的二元元启发式算法进行了比较。结果表明,bPA 在 30 个数据集上的分类准确率最高,在 32 个数据集上提取的特征最少,在特征最多的数据集上减少的特征子集大小高达 99.80%。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Binary Peacock Algorithm: A Novel Metaheuristic Approach for Feature Selection

Binary Peacock Algorithm: A Novel Metaheuristic Approach for Feature Selection

Binary metaheuristic algorithms prove to be invaluable for solving binary optimization problems. This paper proposes a binary variant of the peacock algorithm (PA) for feature selection. PA, a recent metaheuristic algorithm, is built upon lekking and mating behaviors of peacocks and peahens. While designing the binary variant, two major shortcomings of PA (lek formation and offspring generation) were identified and addressed. Eight binary variants of PA are also proposed and compared over mean fitness to identify the best variant, called binary peacock algorithm (bPA). To validate bPA’s performance experiments are conducted using 34 benchmark datasets and results are compared with eight well-known binary metaheuristic algorithms. The results show that bPA classifies 30 datasets with highest accuracy and extracts minimum features in 32 datasets, achieving up to 99.80% reduction in the feature subset size in the dataset with maximum features. bPA attained rank 1 in Friedman rank test over all parameters.

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来源期刊
Journal of Classification
Journal of Classification 数学-数学跨学科应用
CiteScore
3.60
自引率
5.00%
发文量
16
审稿时长
>12 weeks
期刊介绍: To publish original and valuable papers in the field of classification, numerical taxonomy, multidimensional scaling and other ordination techniques, clustering, tree structures and other network models (with somewhat less emphasis on principal components analysis, factor analysis, and discriminant analysis), as well as associated models and algorithms for fitting them. Articles will support advances in methodology while demonstrating compelling substantive applications. Comprehensive review articles are also acceptable. Contributions will represent disciplines such as statistics, psychology, biology, information retrieval, anthropology, archeology, astronomy, business, chemistry, computer science, economics, engineering, geography, geology, linguistics, marketing, mathematics, medicine, political science, psychiatry, sociology, and soil science.
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