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Feature Extraction for Classification Method using Principal Component based on Conformal Geometric Algebra

机译:基于保形几何代数的主成分的分类方法特征提取

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This paper discusses feature extraction methods. The feature extraction methods such principal component analysis and multiple discriminant analysis are very important techniques in machine learning research areas. The characteristic of feature extraction is to transform the data from a difficultly classified space to a easily classified space. There are many conventional machine learning methods including transformation such as artificial neural network and support vector machines. However, extracting the good features before applying machine learning methods will lead to better classification results. This paper focuses on the principal component regression (PCR). The PCR finds the approximation with hyper-planes where the data distributed on. The problem now is that it has a case of the data do not distribute on hyper-planes, for example they distribute on hyper-spheres such as rotation objects, the PCR can not extract the good feature to apply the classification problems. This paper proposes a new feature extraction method by calculating the conformal eigenvectors in conformal geometric algebra (CGA) space to find the approximation hyper-planes or hyper-spheres which fit to the set of data using the least square approach. In particular, this paper shows that the classification accuracy of proposed method is better than that of conventional PCR method.
机译:本文讨论了特征提取方法。特征提取方法这种主成分分析和多种判别分析是机器学习研究领域的重要技术。特征提取的特性是将数据从难度的宽容空间转换为容易归类的空间。存在许多传统的机器学习方法,包括人工神经网络和支持向量机等变换。但是,在施加机器学习方法之前提取良好的功能将导致更好的分类结果。本文重点介绍了主成分回归(PCR)。 PCR找到与分布在其中数据的超平面的近似值。现在的问题是它有一个数据没有在超平面上分发的情况,例如它们在旋转对象的超领域分布,PCR不能提取良好的特征来应用分类问题。本文提出了一种通过计算共形几何代数(CGA)空间中的共形特成形传感器来找到新的特征提取方法,以找到适合于使用最小二乘方法的数据集的近似超平面或超球。特别是,本文表明,所提出的方法的分类精度优于常规PCR方法。

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