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Generalized Embedding Regression: A Framework for Supervised Feature Extraction.
IEEE Transactions on Neural Networks and Learning Systems
|November 4, 2020
Summary
Generalized Embedding Regression (GER) and Jointly Sparse Embedding Regression (JSER) offer robust feature extraction for recognition tasks. JSER enhances sparse projection learning with graph structures and L2,1-norm for improved performance and interpretability.
Area of Science:
- Machine Learning
- Computer Vision
- Pattern Recognition
Background:
- Sparse discriminative projection learning is crucial for recognition tasks.
- Existing methods often lack joint optimization of embedding and sparse projection.
- Preserving global data structure and exploring class correlations are key challenges.
Purpose of the Study:
- Propose a generalized embedding regression (GER) framework for joint low-dimensional embedding and sparse projection learning.
- Introduce a novel supervised feature extraction method, jointly sparse embedding regression (JSER), based on the GER framework.
- Enhance robustness to outliers and data variations while achieving semantic interpretability.
Main Methods:
- Developed GER with a generalized orthogonal constraint, integrating label information and a rank constraint.
- Designed JSER incorporating an intrinsic graph for intraclass similarity and a penalty graph for interclass separability.
- Utilized L2,1-norm for robustness and jointly sparse projection learning, with an iterative algorithm to solve the optimization problem.
Main Results:
- Theoretical analysis shows GER's equivalence or approximation to related methods.
- JSER effectively handles interclass marginal points using penalty graph Laplacian.
- Experimental results on six datasets demonstrate JSER's competitive performance and latent properties.
Conclusions:
- The proposed GER framework provides a unified approach for embedding and sparse projection learning.
- JSER offers a powerful and interpretable supervised feature extraction method.
- The developed iterative algorithm for JSER is theoretically sound and converges effectively.
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