惯性聚合 高效追踪和阅读你感兴趣的博客、新闻、科技资讯
阅读原文 在惯性聚合中打开

推荐订阅源

C
Check Point Blog
罗磊的独立博客
量子位
Microsoft Azure Blog
Microsoft Azure Blog
钛媒体:引领未来商业与生活新知
钛媒体:引领未来商业与生活新知
J
Java Code Geeks
M
MIT News - Artificial intelligence
月光博客
月光博客
IT之家
IT之家
D
DataBreaches.Net
A
About on SuperTechFans
博客园 - 三生石上(FineUI控件)
Cyber Security Advisories - MS-ISAC
Cyber Security Advisories - MS-ISAC
Last Week in AI
Last Week in AI
D
Docker
The GitHub Blog
The GitHub Blog
B
Blog
V
Visual Studio Blog
博客园 - Franky
N
Netflix TechBlog - Medium
博客园 - 【当耐特】
Martin Fowler
Martin Fowler
博客园 - 聂微东
U
Unit 42

JMLR

Transformers Can Overcome the Curse of Dimensionality: A Theoretical Study from an Approximation Perspective Online Bernstein-von Mises theorem Covariate-dependent Hierarchical Dirichlet Processes DCatalyst: A Unified Accelerated Framework for Decentralized Optimization Boosted Control Functions: Distribution Generalization and Invariance in Confounded Models Contrasting Local and Global Modeling with Machine Learning and Satellite Data: A Case Study Estimating Tree Canopy Height in African Savannas A Symplectic Analysis of Alternating Mirror Descent Two-way Node Popularity Model for Directed and Bipartite Networks Convergence and complexity of block majorization-minimization for constrained block-Riemannian optimization Bayesian Inference of Contextual Bandit Policies via Empirical Likelihood A causal fused lasso for interpretable heterogeneous treatment effects estimation Reparameterized Complex-valued Neurons Can Efficiently Learn More than Real-valued Neurons via Gradient Descent Hierarchical Causal Models Optimizing Attention with Mirror Descent: Generalized Max-Margin Token Selection Adaptive Forward Stepwise: A Method for High Sparsity Regression Optimization and Generalization of Gradient Descent for Shallow ReLU Networks with Minimal Width Finite Neural Networks as Mixtures of Gaussian Processes: From Provable Error Bounds to Prior Selection CHANI: Correlation-based Hawkes Aggregation of Neurons with bio-Inspiration Persistence Diagrams Estimation of Multivariate Piecewise Hölder-continuous Signals Exploring Novel Uncertainty Quantification through Forward Intensity Function Modeling Generative Bayesian Inference with GANs Communication-efficient Distributed Statistical Inference for Massive Data with Heterogeneous Auxiliary Information Decorrelated Local Linear Estimator: Inference for Non-linear Effects in High-dimensional Additive Models Refined Risk Bounds for Unbounded Losses via Transductive Priors A Common Interface for Automatic Differentiation LazyDINO: Fast, Scalable, and Efficiently Amortized Bayesian Inversion via Structure-Exploiting and Surrogate-Driven Measure Transport The Distribution of Ridgeless Least Squares Interpolators Nonparametric Estimation of a Factorizable Density using Diffusion Models Learning Bayesian Network Classifiers to Minimize Class Variable Parameters Simulation-based Calibration of Uncertainty Intervals under Approximate Bayesian Estimation
Unsupervised Feature Selection via Nonnegative Orthogonal...
Yan Li, Defe · 2026-01-01 · via JMLR

Yan Li, Defeng Sun, Liping Zhang; 27(39):1−44, 2026.

Abstract

Unsupervised feature selection has drawn wide attention in the era of big data, since it serves as a fundamental technique for dimensionality reduction. However, many existing unsupervised feature selection models and solution methods are primarily designed for practical applications, and often lack rigorous theoretical support, such as convergence guarantees. In this paper, we first establish a novel unsupervised feature selection model based on regularized minimization with nonnegative orthogonality constraints, which has advantages of embedding feature selection into the nonnegative spectral clustering and preventing overfitting. To solve the proposed model, we develop an effective inexact augmented Lagrangian multiplier method, in which the subproblems are addressed using a proximal alternating minimization approach. We rigorously prove the algorithm's sequence converges to a stationary point of the model. Extensive numerical experiments on popular datasets demonstrate the stability and robustness of our method. Moreover, comparative results show that our method outperforms some existing state-of-the-art methods in terms of clustering evaluation metrics. The code is available at https://github.com/liyan-amss/NOCRM_code.

[abs][pdf][bib]