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流形学习中非线性维数约简方法概述
引用本文:黄启宏,刘钊.流形学习中非线性维数约简方法概述[J].计算机应用研究,2007,24(11):19-25.
作者姓名:黄启宏  刘钊
作者单位:电子科技大学,电子工程学院,成都,610054
摘    要:较为详细地回顾了流形学习中非线性维数约简方法,分析了它们各自的优势和不足.与传统的线性维数约简方法相比较,可以发现非线性高维数据的本质维数,有利于进行维数约简和数据分析.最后展望了流形学习中非线性维数方法的未来研究方向,期望进一步拓展流形学习的应用领域.

关 键 词:维数约简  流形学习  多维尺度  等距映射  拉普拉斯特征映射  局部线性嵌入  局部切空间排列  流形学习  中非  线性维数  约简方法  learning  manifold  methods  dimensionality  reduction  nonlinear  应用  期望  未来研究方向  数据分析  维数约简  本质维数  高维数据  非线性  发现  比较  优势和不足
文章编号:1001-3695(2007)11-0019-07
修稿时间:2006-09-27

Overview of nonlinear dimensionality reduction methods in manifold learning
HUANG Qi hong,LIU Zhao.Overview of nonlinear dimensionality reduction methods in manifold learning[J].Application Research of Computers,2007,24(11):19-25.
Authors:HUANG Qi hong  LIU Zhao
Affiliation:(School of Electronic Engineering, University of Electronic Science & Technology of China, Chengdu 610054, China)
Abstract:A detailed retrospection was made on nonlinear dimensionality reduction methods in manifold learning, whose advantages and defects were pointed out respectively. Compared with traditional linear method, nonlinear dimensionality reduction methods in manifold learning could discover the intrinsic dimensions of nonlinear high-dimensional data effectively, help researcher to reduce dimensionality and analyzer data better, Finally, the prospect of nonlinear dimensionality reduction methods in manifold learning was discussed, so as to extend the application area of manifold learning.
Keywords:dimensional reduction  manifold learning  multidimensional scaling(MDS)  isomap  Laplacian eigenmap  locally linear embedding(LLE)  local tangent space alignment(LTSA)
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