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Multi-label feature selection based on binary hashing learning and dynamic graph constraints

arXiv 2503.13874 ↗First posted 18 Mar 2025cs.LGcited by 0

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Abstract (arXiv)

Multi-label learning poses significant challenges in extracting reliable supervisory signals from the label space. Existing approaches often employ continuous pseudo-labels to replace binary labels, improving supervisory information representation. However, these methods can introduce noise from irrelevant labels and lead to unreliable graph structures. To overcome these limitations, this study introduces a novel multi-label feature selection method called Binary Hashing and Dynamic Graph Constraint (BHDG), the first method to integrate binary hashing into multi-label learning. BHDG utilizes low-dimensional binary hashing codes as pseudo-labels to reduce noise and improve representation robustness. A dynamically constrained sample projection space is constructed based on the graph structure of these binary pseudo-labels, enhancing the reliability of the dynamic graph. To further enhance pseudo-label quality, BHDG incorporates label graph constraints and inner product minimization within the sample space. Additionally, an l2,1-norm regularization term is added to the objective function to facilitate the feature selection process. The augmented Lagrangian multiplier (ALM) method is employed to optimize binary variables effectively. Comprehensive experiments on 10 benchmark datasets demonstrate that BHDG outperforms ten state-of-the-art methods across six evaluation metrics. BHDG achieves the highest overall performance ranking, surpassing the next-best method by an average of at least 2.7 ranks per metric, underscoring its effectiveness and robustness in multi-label feature selection.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 6 of its 41 references that are in the map. First posted on arXiv 18 Mar 2025.

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References · 6

  1. 2016Feature Selection: A Data Perspectivecited by 50
  2. 2017Relief-Based Feature Selection: Introduction and Reviewcited by 38
  3. 2020Manifold learning with arbitrary normscited by 10
  4. 2023Iterative missing value imputation based on feature importancecited by 2
  5. 2022Random Manifold Sampling and Joint Sparse Regularization for Multi-label Feature Selectioncited by 1
  6. 2023A novel feature selection framework for incomplete datacited by 1

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