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Unsupervised Feature Selection via Robust Autoencoder and Adaptive Graph Learning

arXiv 2512.18720 ↗First posted 21 Dec 2025stat.ML cs.LGcited by 0

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Abstract (arXiv)

Effective feature selection is essential for high-dimensional data analysis and machine learning. Unsupervised feature selection (UFS) aims to simultaneously cluster data and identify the most discriminative features. Most existing UFS methods linearly project features into a pseudo-label space for clustering, but they suffer from two critical limitations: (1) an oversimplified linear mapping that fails to capture complex feature relationships, and (2) an assumption of uniform cluster distributions, ignoring outliers prevalent in real-world data. To address these issues, we propose the Robust Autoencoder-based Unsupervised Feature Selection (RAEUFS) model, which leverages a deep autoencoder to learn nonlinear feature representations while inherently improving robustness to outliers. We further develop an efficient optimization algorithm for RAEUFS. Extensive experiments demonstrate that our method outperforms state-of-the-art UFS approaches in both clean and outlier-contaminated data settings.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 11 of its 52 references that are in the map. First posted on arXiv 21 Dec 2025.

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References · 11

  1. 2015Coordinate Descent Algorithmscited by 219
  2. 2019Robust Subspace Recovery Layer for Unsupervised Anomaly Detectioncited by 31
  3. 2018An Overview of Robust Subspace Recoverycited by 29
  4. 2014Fast, Robust and Non-convex Subspace Recoverycited by 20
  5. 2017A generalized power iteration method for solving quadratic problem on the Stiefel manifoldcited by 15
  6. 2020Fractal Autoencoders for Feature Selectioncited by 8
  7. 2024A Subspace-Constrained Tyler's Estimator and its Applications to Structure from Motioncited by 8
  8. 2024Theoretical Guarantees for the Subspace-Constrained Tyler's Estimatorcited by 3
  9. 2024Hyperparameter Estimation for Sparse Bayesian Learning Modelscited by 2
  10. 2024Robust Sufficient Dimension Reduction via α-Distance Covariancecited by 1
  11. 2024Fr'echet Sufficient Dimension Reduction for Metric Space-Valued Data via Distance Covariancecited by 1

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