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Relative manifold based semi-supervised dimensionality reduction

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WOS被引频次:4
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成果类型:
期刊论文
作者:
Cai Xianfa;Wen Guihua;Wei Jia;Yu Zhiwen
通讯作者:
Cai, Xianfa
作者机构:
[Cai Xianfa; Wen Guihua; Yu Zhiwen; Wei Jia] School of Computer Science and Engineering, South China University of Technology, Guangzhou, China
[Cai Xianfa] School of Medical Information Engineering, Guangdong Pharmaceutical University, Guangzhou, China
[Cai Xianfa] Shenzhen Key Laboratory of High Performance Data Mining, Shenzhen, China
通讯机构:
[Cai, Xianfa] S China Univ Technol, Sch Med Informat Engn, Guangzhou 510006, Guangdong, Peoples R China.
语种:
英文
关键词:
cognitive law;relative transformation;relative manifold;local reconstruction;semi-supervised learning
期刊:
Frontiers of Computer Science
ISSN:
2095-2228
年:
2014
卷:
8
期:
6
页码:
923-932
文献类别:
WOS:Article;EI:Journal article (JA)
所属学科:
ESI学科类别:计算机科学;WOS学科类别:Computer Science, Information Systems;Computer Science, Software Engineering;Computer Science, Theory & Methods
入藏号:
WOS:000345385900003;EI:20144500162846
基金类别:
National Natural Science Foundation of China [61070090, 61273363, 61003174, 60973083]; Guangdong Natural Science Funds for Distinguished Young Scholar [S2013050014677]; Fundamental Research Funds for the Central Universities [2014G0007]; China Postdoctoral Science Foundation [2013M540655]; NSFC-Guangdong Joint Fund [U1035004]; Natural Science Foundation of Guangdong Province, China [10451064101004233, S2012040008022]
机构署名:
本校为第一机构
院系归属:
医药信息工程学院
摘要:
A well-designed graph plays a fundamental role in graph-based semi-supervised learning; however, the topological structure of a constructed neighborhood is unstable in most current approaches, since they are very sensitive to the high dimensional, sparse and noisy data. This generally leads to dramatic performance degradation. To deal with this issue, we developed a relative manifold based semi-supervised dimensionality reduction (RMSSDR) approach by utilizing the relative manifold to construct a better neighborhood graph with fewer short-circuit edges. Based on the relative cognitive law and manifold distance, a relative transformation is used to construct the relative space and the relative manifold. A relative transformation can improve the ability to distinguish between data points and reduce the impact of noise such that it may be more intuitive, and the relative manifold can more truly reflect the manifold structure since data sets commonly exist in a nonlinear structure. Specifically, RMSSDR makes full use of pairwise constraints that can define the edge weights of the neighborhood graph by minimizing the local reconstruction error and can preserve the global and local geometric structures of the data set. The experimental results on face data sets demonstrate that RMSSDR is better than the current state of the art comparing methods in both performance of classification and robustness.
参考文献:
Roweis ST, 2000, SCIENCE, V290, P2323, DOI 10.1126/science.290.5500.2323
Yan SC, 2007, IEEE T PATTERN ANAL, V29, P40, DOI 10.1109/TPAMI.2007.250598
Tenenbaum JB, 2000, SCIENCE, V290, P2319, DOI 10.1126/science.290.5500.2319
Martinez AM, 2001, IEEE T PATTERN ANAL, V23, P228, DOI 10.1109/34.908974
Bergman TJ, 2003, SCIENCE, V302, P1234, DOI 10.1126/science.1087513

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