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Error bounds for suboptimal solutions to kernel principal component analysis

机译:内核主成分分析的次优解决方案的误差界

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摘要

Suboptimal solutions to kernel principal component analysis are considered. Such solutions take on the form of linear combinations of all n-tuples of kernel functions centered on the data, where n is a positive integer smaller than the cardinality m of the data sample. Their accuracy in approximating the optimal solution, obtained in general for n = m, is estimated. The analysis made in Gnecco and Sanguineti (Comput Optim Appl 42:265–287, 2009) is extended. The estimates derived thereinfor the approximation of the first principal axis are improved and extensions to the successive principal axes are derived.
机译:考虑了内核主成分分析的次优解决方案。这样的解决方案采用以数据为中心的核函数的所有n个元组的线性组合的形式,其中n是小于数据样本基数m的正整数。通常在n = m时,可以估算出它们逼近最佳解的精度。扩展了在Gnecco和Sanguineti中进行的分析(Comput Optim Appl 42:265–287,2009)。改进了由此得出的用于近似于第一主轴的估计,并且得出了对连续主轴的扩展。

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