Abstract Online pairwise learning algorithms with convex loss functions
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Online pairwise learning algorithms with convex loss functions

机译:具有凸损函数的在线成对学习算法

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Abstract Online pairwise learning algorithms with general convex loss functions without regularization in a Reproducing Kernel Hilbert Space (RKHS) are investigated. Under mild conditions on loss functions and the RKHS, upper bounds for the expected excess generalization error are derived in terms of the approximation error when the stepsize sequence decays polynomially. In particular, for Lipschitz loss functions such as the hinge loss, the logistic loss and the absolute-value loss, the bounds can be of order O ( T ? 1 3 log T ) after T iterations, while for the least squares loss, the bounds can be of order O (
机译:<![cdata [ 抽象 在线成对读取功能,在再现内核Hilbert空间(RKHS)中没有正则化的常规凸损失功能。在对损耗函数的温和条件和RKHS的情况下,当步骤序列衰减多项式时,在近似误差方面导出预期过度概括误差的上限。特别地,对于嘴唇损失函数,如铰链损失,逻辑丢失和绝对值损失,界限可以是顺序 o T 1 3 log T. t 迭代,而对于最小二乘法丢失,界限可以是顺序 O

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