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Convergence analysis of deterministic discrete time system of a unified self-stabilizing algorithm for PCA and MCA

机译:PCA和MCA统一自稳定算法的确定性离散时间系统的收敛性分析

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摘要

Principal component analysis (PCA) and minor component analysis (MCA) provide powerful techniques in many information processing fields. For example, PCA is a useful tool in feature extraction, data compression, pattern recognition, time series prediction, etc. (Lv, Zhang & Tan, 2006), and MCA has been applied in frequency estimation, bearing estimation, digit beamforming, moving target indication, clutter cancellation, total least squares, computer vision, etc (Cirrincione, Cirrincione, Herault, & Huffel, 2002). Neural networks can be used to solve the task of PCA and MCA, which possess many obvious advantages, such as lower computational complexity and better suitability for high-dimensional and nonstationary data, compared with the traditional algebraic approaches.
机译:主成分分析(PCA)和次要成分分析(MCA)在许多信息处理领域提供了强大的技术。例如,PCA是特征提取,数据压缩,模式识别,时间序列预测等方面的有用工具(Lv,Zhang和Tan,2006年),而MCA已应用于频率估计,方位估计,数字波束成形,移动目标指示,杂波消除,总最小二乘法,计算机视觉等(Cirrincione,Cirrincione,Herault和Huffel,2002年)。神经网络可以用来解决PCA和MCA的任务,与传统的代数方法相比,它们具有许多明显的优势,例如,较低的计算复杂度和对高维和非平稳数据的适应性。

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