wanghongjun
Research Associate
Supervisor of Master's Candidates
- Master Tutor
- Education Level:PhD graduate
- Degree:Doctor of engineering
- Business Address:犀浦3号教学楼31529
- Professional Title:Research Associate
- Alma Mater:四川大学
- Supervisor of Master's Candidates
- School/Department:计算机与人工智能学院
- Discipline:Electronic Information
Software Engineering
Computer Application Technology
Contact Information
- PostalAddress:
- Email:
- Paper Publications
Constraint Neighborhood Projections for Semi-supervised Clustering
- Impact Factor:19.118
- DOI number:10.1109/TCYB.2013.2263383
- Affiliation of Author(s):西南交通大学
- Journal:IEEE Transactions on Cybernetics
- Place of Publication:UNITED STATES
- Key Words:Clustering algorithms , Eigenvalues and eigenfunctions , Educational institutions , Clustering methods , Machine learning algorithms , Inference algorithms , Algorithm design and analysis
- Abstract:Semi-supervised clustering aims to incorporate the known prior knowledge into the clustering algorithm. Pairwise constraints and constraint projections are two popular techniques in semi-supervised clustering. However, both of them only consider the given constraints and do not consider the neighbors around the data points constrained by the constraints. This paper presents a new technique by utilizing the constrained pairwise data points and their neighbors, denoted as constraint neighborhood projections that requires fewer labeled data points (constraints) and can naturally deal with constraint conflicts. It includes two steps: 1) the constraint neighbors are chosen according to the pairwise constraints and a given radius so that the pairwise constraint relationships can be extended to their neighbors, and 2) the original data points are projected into a new low-dimensional space learned from the pairwise constraints and their neighbors. A CNP-Kmeans algorithm is developed based on the constraint neighborhood projections. Extensive experiments on University of California Irvine (UCI) datasets demonstrate the effectiveness of the proposed method. Our study also shows that constraint neighborhood projections (CNP) has some favorable features compared with the previous techniques.
- Co-author:Tianrui Li, Yan Yang
- First Author:Hongjun Wang
- Indexed by:Academic papers
- Correspondence Author:Tao Li
- Document Code:20141917692032
- Discipline:Engineering
- First-Level Discipline:Computer Science and Technology
- Volume:Volume: 44,
- Issue:Issue: 5
- ISSN No.:2168-2267
- Translation or Not:no
- Date of Publication:2014-01-09