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Wavelet Kernel Principal Component Analysis in Noisy Multiscale Data Classification

机译:噪声多尺度数据分类中的小波核主成分分析

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We introduce multiscale wavelet kernels to kernel principal component analysis (KPCA) to narrow down the search of parameters required in the calculation of a kernel matrix. This new methodologyincorporates multiscale methods into KPCA for transforming multiscale data. In order to illustrate application of our proposed method and to investigate the robustness of the wavelet kernel in KPCA under different levels of the signal to noise ratio and different types of wavelet kernel, we study a set of two-class clustered simulation data. We show that WKPCA is an effective feature extraction method for transforming a variety of multidimensionalclustered data into data with a higher level of linearity among the data attributes. That brings an improvement in the accuracy of simple linear classifiers. Based on the analysis of the simulation data sets, we observe that multiscale translation invariant wavelet kernels for KPCA has an enhanced performance in feature extraction. The application of the proposed method to real data is also addressed.
机译:我们将多尺度小波内核引入内核主成分分析(KPCA),以缩小对内核矩阵计算所需的参数的搜索。这种新方法将多尺度方法合并到KPCA中以转换多尺度数据。为了说明我们提出的方法的应用并研究在不同信噪比水平和不同类型的小波核的情况下,KPCA中小波核的鲁棒性,我们研究了一组两类聚类仿真数据。我们表明WKPCA是一种有效的特征提取方法,用于将各种多维集群数据转换为数据属性之间具有较高线性度的数据。这带来了简单线性分类器准确性的提高。在对仿真数据集进行分析的基础上,我们观察到KPCA的多尺度平移不变小波核在特征提取方面具有增强的性能。还讨论了所提出的方法在真实数据上的应用。

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