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Robust Subspace-Constrained Quadratic Models for Low-Dimensional Structure Learning

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Robust Subspace-Constrained Quadratic Models for Low-Dimensional Structure Learning
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The paper presents a robust subspace-constrained quadratic model for learning low-dimensional structures from high-dimensional data. It enhances the existing framework to handle various noise distributions, improving robustness and reconstruction accuracy. The authors also introduce a gradient-based algorithm for efficient optimization and provide a sensitivity analysis of different loss functions.

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Original publisherarXiv cs.AI
Canonical URLhttps://arxiv.org/abs/2605.20300
Publication timeFri, 22 May 2026 00:00:00 -0400
Retrieval time2026-05-22T04:02:00.009Z
Last seen2026-05-22T04:02:00.009Z
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Basis: Derived from the published RSS/Atom feed. Contact: [email protected]. Reviewed: 2026-07-24.

Opening excerpt (first ~120 words) tap to expand

Computer Science > Machine Learning arXiv:2605.20300 (cs) [Submitted on 19 May 2026] Title:Robust Subspace-Constrained Quadratic Models for Low-Dimensional Structure Learning Authors:Zheng Zhai, Xiaohui Li View a PDF of the paper titled Robust Subspace-Constrained Quadratic Models for Low-Dimensional Structure Learning, by Zheng Zhai and Xiaohui Li View PDF HTML (experimental) Abstract:In this paper, we propose a robust subspace-constrained quadratic model (SCQM) for learning low-dimensional structure from high-dimensional data. Building upon the subspace-constrained quadratic matrix factorization (SQMF) framework, the proposed model accommodates a broad class of noise distributions, including generalized Gaussian and radial Laplace models.

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