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Effects of Disparate Bases and Norms on Minimizing a Least-Squares Reconstruction Error

机译:不同基础和规范对最小二乘重构误差最小化的影响

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摘要

As with facial image reconstructions with eigenfaces [1], partially obstructed or immeasurable flow data can be estimated using the proper orthogonal decomposition (POD) procedure for gappy data, also referred to as gappy POD [2]. As its name suggests, gappy POD hinges on a "gappy" norm, an alteration of the L2 norm neglecting unknown missing data, and a "POD" basis to rectify obscure measurements in a least-squares sense. Interestingly, the same gappy data restoration problem can be addressed by probabilistic principal component analysis (PPCA), which is a probabilistic generalization of principal component analysis (PCA) [3].
机译:与使用特征脸[1]进行人脸图像重建一样,可以使用适当的正交分解(POD)程序对空白数据(也称为空白POD [2])估计部分阻塞或无法测量的流量数据。顾名思义,空洞的POD取决于“ gappy”规范,忽略未知丢失数据的L2规范的更改以及“ POD”基础,以纠正最小二乘意义上的晦涩测量。有趣的是,可以通过概率主成分分析(PPCA)解决相同的数据恢复问题,这是概率主成分分析(PCA)的概括[3]。

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