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Development of a hybrid methodology for dimensionality reduction in Mahalanobis-Taguchi system using Mahalanobis distance and binary particle swarm optimization

机译:使用马氏距离和二元粒子群优化技术开发马氏混合-塔古基系统降维的混合方法

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摘要

Mahalanobis-Taguchi System (MTS) is a pattern recognition method applied to classify data into categories - "healthy" and "unhealthy" or "acceptable" and "unacceptable". MTS has found applications in a wide range of problem domains. Dimensionality reduction of the input set of attributes forms an important step in MTS. The current practice is to apply Taguchi's design of experiments (DOE) and orthogonal array (OA) method to achieve this end. Maximization of Signal-to-Noise (S/N) ratio forms the basis for selection of the optimal combination of variables. However the DOE-OA method has been reviewed to be inadequate for the purpose. In this research study, we propose a dimensionality reduction method by addressing the problem as feature selection exercise. The optimal combination of attributes minimizes a weighted sum of total fractional misclassification and the percentage of the total number of variables employed to obtain the misclassification. Mahalanobis distances (MDs) of "healthy" and "unhealthy" conditions are used to compute the misclassification. A mathematical model formulates the feature selection approach and it is solved by binary particle swarm optimization (PSO). Data from an Indian foundry shop is adopted to test the mathematical model and the swarm heuristic. Results are compared with that of DOE-OA method of MTS.
机译:Mahalanobis-Taguchi系统(MTS)是一种模式识别方法,用于将数据分类为“健康”和“不健康”或“可接受”和“不可接受”。 MTS已在广泛的问题领域中找到了应用。属性输入集的降维是MTS中的重要一步。当前的实践是应用田口的实验设计(DOE)和正交阵列(OA)方法来达到此目的。信噪比(S / N)的最大化是选择变量的最佳组合的基础。但是,DOE-OA方法已被评估为不足以实现该目的。在这项研究中,我们提出了一种降维方法,将其作为特征选择练习来解决。属性的最佳组合将总分数错误分类的加权总和和用于获得错误分类的变量总数的百分比最小化。使用“健康”和“不健康”条件的马氏距离(MDs)来计算错误分类。数学模型制定了特征选择方法,并通过二进制粒子群优化(PSO)解决了该问题。采用印度铸造厂的数据来测试数学模型和群启发式算法。将结果与MTS的DOE-OA方法进行比较。

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