Department of Analytical Chemistry, Faculty of Chemistry, University of Tabriz, Tabriz, Iran.
Department of Analytical Chemistry, Faculty of Chemistry, University of Tabriz, Tabriz, Iran.
Spectrochim Acta A Mol Biomol Spectrosc. 2018 Apr 5;194:202-210. doi: 10.1016/j.saa.2018.01.028. Epub 2018 Jan 12.
Variable selection plays a key role in classification and multivariate calibration. Variable selection methods are aimed at choosing a set of variables, from a large pool of available predictors, relevant to the analyte concentrations estimation, or to achieve better classification results. Many variable selection techniques have now been introduced among which, those which are based on the methodologies of swarm intelligence optimization have been more respected during a few last decades since they are mainly inspired by nature. In this work, a simple and new variable selection algorithm is proposed according to the invasive weed optimization (IWO) concept. IWO is considered a bio-inspired metaheuristic mimicking the weeds ecological behavior in colonizing as well as finding an appropriate place for growth and reproduction; it has been shown to be very adaptive and powerful to environmental changes. In this paper, the first application of IWO, as a very simple and powerful method, to variable selection is reported using different experimental datasets including FTIR and NIR data, so as to undertake classification and multivariate calibration tasks. Accordingly, invasive weed optimization - linear discrimination analysis (IWO-LDA) and invasive weed optimization- partial least squares (IWO-PLS) are introduced for multivariate classification and calibration, respectively.
变量选择在分类和多变量校准中起着关键作用。变量选择方法旨在从大量可用预测器中选择一组与分析物浓度估计相关或实现更好分类结果的变量。现在已经引入了许多变量选择技术,其中基于群体智能优化方法的技术在过去几十年中受到了更多的关注,因为它们主要受到自然界的启发。在这项工作中,根据入侵杂草优化(IWO)的概念提出了一种简单而新颖的变量选择算法。IWO 被认为是一种仿生元启发式算法,它模拟了杂草在殖民和寻找合适的生长和繁殖场所时的生态行为;它已被证明对环境变化非常适应和强大。本文首次报道了 IWO 作为一种非常简单而强大的方法,在使用包括 FTIR 和 NIR 数据在内的不同实验数据集进行变量选择中的应用,以进行分类和多变量校准任务。因此,引入了入侵杂草优化-线性判别分析(IWO-LDA)和入侵杂草优化-偏最小二乘法(IWO-PLS)分别用于多变量分类和校准。