JOURNAL ARTICLE

Adaptive Edge Weights for Supervised Graph Embedding

Abstract

Subspace learning is crucial for feature extraction and dimensionality reduction which play important role for pattern recognition and machine learning. It is generally believed that many subspace learning algorithms can be considered as linear cases of graph-based manifold learning with special edge weights. We develop a robust subspace learning method by designing reasonable edge weights which give rise to good generalization. The value of the edge weights can reflect the distribution of the data of each class and thus the consequent subspace may have good generalization property. Experiments results on face recognition show the effectiveness of the proposed method.

Keywords:
Subspace topology Pattern recognition (psychology) Artificial intelligence Nonlinear dimensionality reduction Dimensionality reduction Computer science Embedding Graph Generalization Feature extraction Semi-supervised learning Mathematics Theoretical computer science

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Topics

Face and Expression Recognition
Physical Sciences →  Computer Science →  Computer Vision and Pattern Recognition
Gait Recognition and Analysis
Physical Sciences →  Engineering →  Biomedical Engineering
Remote-Sensing Image Classification
Physical Sciences →  Engineering →  Media Technology

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