DocumentCode :
3022862
Title :
Neighborhood preserving concept factorization algorithm for data representation
Author :
Zhenqiu Shu ; Chunxia Zhao ; Xue Li
Author_Institution :
Coll. of Comput. Sci. & Eng., Nanjing Univ. of Sci. & Eng., Nanjing, China
fYear :
2013
fDate :
20-22 Dec. 2013
Firstpage :
1051
Lastpage :
1055
Abstract :
Non-negative matrix factorization (NMF) and concept factorization (CF) have attracted great attention in pattern recognition and machine learning. However, NMF and CF do not explore the local manifold structure among the high dimensional data. In this paper, a novel semi-supervised matrix factorization method, called Neighborhood Preserving Concept Factorization (NPCF), is proposed. The NPCF algorithm exploits local manifold structure information among the data with resorting to adding neighborhood preserving regulation. This method makes full use for the local geometric structure information in concept factorization. Therefore, the NPCF algorithm has more discriminate ability than traditional concept factorization. Meanwhile, the updating rules and the convergence proof of the NPCF algorithm are provided in this paper. Experiments on benchmark data sets demonstrate this proposed approach is more effective than other algorithms.
Keywords :
convergence; data mining; data structures; learning (artificial intelligence); matrix decomposition; pattern recognition; NMF; NPCF algorithm; convergence proof; data local manifold structure information; data mining; data representation; discriminate ability; high dimensional data; local geometric structure information; machine learning; neighborhood preserving concept factorization algorithm; neighborhood preserving regulation; nonnegative matrix factorization; pattern recognition; semisupervised matrix factorization method; updating rules; Algorithm design and analysis; Approximation algorithms; Clustering algorithms; Convergence; Linear programming; Machine learning algorithms; Manifolds; Non-negative matrix factorization; concept factorization; convergence; geometric structure; manifold; neighborhood preserving;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Mechatronic Sciences, Electric Engineering and Computer (MEC), Proceedings 2013 International Conference on
Conference_Location :
Shengyang
Print_ISBN :
978-1-4799-2564-3
Type :
conf
DOI :
10.1109/MEC.2013.6885218
Filename :
6885218
Link To Document :
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