核自适应一类支持向量机路径

Van Khoa Le, P. Beauseroy
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引用次数: 2

摘要

本文基于a . Scholkopf等人[7]提出的模型,提出了一种核自适应一类支持向量机(KAOC-SVM)方法。其目的是找到当核参数从一个值变化到另一个值时的解路径——拉格朗日乘子a的路径。它类似于Hastie等人[2]提出的正则化路径方法,当正则化参数?从0到1。在目前的情况下,主要的区别在于拉格朗日乘子路径不再是分段线性的。实验结果表明,该方法能够以与传统方法相同的精度计算一类支持向量机,但可以探索包含两个核的所有解。给出了仿真结果,并分析了对CPU的需求。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Path for Kernel Adaptive One-Class Support Vector Machine
This paper proposes a Kernel Adaptive One Class SVM (KAOC-SVM) method based on the model introduced by A. Scholkopf and al. [7]. The aim is to find the solution path - the path of Lagrange multiplier a - as the kernel parameter changes from one value to another. It is similar to the regularization path approach proposed by Hastie and al. [2], which finds the path when the regularization parameter ? changes from 0 to 1. In present case, the main difference is that the Lagrange multiplier paths are not piecewise linear anymore. Experimental results show that the proposed method is able to compute one-class SVMs with the same accuracy as traditional method but exploring all solutions combining 2 kernels. Simulation results are presented and CPU requirement is analyzed.
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