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20 results for “Trace-norm regularization”

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cs.LGTheoreticalRecentOct 16, 2026

How Finite-Rank Bottlenecks Shape the Low-Rank Adaptation Landscape

Long Nguyen-Chi, Quynh Nguyen, Thanh Nguyen-Cung, Binh T. Nguyen

This paper provides a theoretical explanation for why low-rank adaptation (LoRA) is effective in fine-tuning large pretrained models.

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stat.MEmath.OCstat.MLEmpiricalRecentJun 12, 2026

Joint Nuclear and $\ell_1$ Regularization for Logistic Matrix Regression with Applications to Brain Imaging

Damian Brzyski, Aaron Cohen, Zijian Wang, Mario Dzemidzic +2 more

Introduces a new convex optimization framework for logistic scalar-on-matrix regression with low-rank and sparse structures.

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stat.MLcs.LGmath.NATheoreticalRecentJun 20, 2026

Convergence Analysis of Nyström Subsampling in Covariate Shift Adaptation for Misspecified case

Hanna Myleiko, Sergei Solodky, Vasyl Semenov

This paper investigates convergence properties of regularized Nyström subsampling for unsupervised domain adaptation under covariate shift.

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cs.LGmath.STstat.MLTheoreticalRecentJul 24, 2026

Beyond Negative-Ridge Endpoints: Mixed-Sign Spectral Regularization via Negative-Shifted Gradient Descent

Peng Zhao

This paper proposes a method for handling overparameterized linear regression using early-stopped negative-shifted gradient descent, which allows for smooth filters and mixed-sign capabilities.

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cs.CVRecentJun 1, 2026

VISReg: Variance-Invariance-Sketching Regularization for JEPA training

Haiyu Wu, Randall Balestriero, Morgan Levine

VISReg introduces a novel regularization technique that combines variance control with a Sliced-Wasserstein-based sketching objective to stabilize self-supervised learning, achieving state-of-the-art…

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stat.MLcs.LGTheoreticalRecentJun 26, 2026

Adversarial Contamination Meets Hard Thresholding: An Iterative Algorithm with Signal Adaptivity and Minimax Optimality

Shixiang Liu, Hanming Yang

This paper proposes a two-stage algorithm, AC-IHT, for high-dimensional regression with contamination, achieving near-optimal estimation and strong oracle property.

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cs.LGcs.AIEmpiricalRecentJul 9, 2026

SLORR: Simple and Efficient In-Training Low-Rank Regularization

David González-Martínez, Shiwei Liu

The paper introduces SLORR, a simple and stateless framework for in-training low-rank regularization of neural networks using two variants based on the Hoyer sparsity metric and the nuclear norm.

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cs.LGcs.AIcs.CVRecentMay 28, 2026

TRACER: Persistent Regularization for Robust Multimodal Finetuning

Hesam Asadollahzadeh, Feng Liu, Christopher Leckie, Sarah M. Erfani

The paper introduces TRACER, a novel regularization framework that uses Weighted Moving Average (WMA) distillation to robustly finetune multimodal models, mitigating catastrophic forgetting and improv…

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cs.LGstat.MLTheoreticalRecentJun 29, 2026

ITSPACE: Monotone Gaussian Optimal Transport Updates

Woojoo Na, Jennifer Dy

The paper proposes ITSPACE, a method for optimizing the Bures-Wasserstein objective on covariance matrices using a proximal majorization-minimization approach.

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econ.EMcs.LGmath.STTheoreticalRecentAug 3, 2026

A Simple Approximation to the Distribution of the Ridge Regression Estimator

José Luis Montiel Olea, Ryan Strong, Amilcar Velez, Zhuoheng Xu +1 more

This paper introduces a Gaussian approximation for the finite-sample distribution of ridge regression estimator, allowing for heteroskedasticity and autocorrelation in the data generating process. Two…

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econ.EMmath.STstat.METheoreticalRecentJul 27, 2026

Debiased Machine Learning: Identification, Estimation, and Shape Constraints

Qihui Chen, Ka Yan Cheng, Zheng Fang

This paper develops a framework for identifying and estimating parameters of interest in automatic debiased machine learning using a Riesz representer, which is identified when it uniquely optimizes a…

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cs.LGstat.MLTheoreticalRecentOct 16, 2026

Minimax-optimal Scaling Laws in Ridge Regression via Transfer Learning

Yalda Shabanzadeh, Diyuan Wu, Marco Mondelli

The paper investigates the performance improvement of transfer learning in high-dimensional regression.

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math.STcs.LGstat.MLTheoreticalRecentJul 27, 2026

The Zero Pattern of a Design Matrix Drives Multiple Descent in Over-parameterized Regression

Kevin Han Huang, Haoyu Ye, Somak Laha, Morgane Austern

This paper derives deterministic equivalents for the prediction risk of over-parameterized linear regression with degenerate covariance matrices and dependent covariates, and identifies the configurat…

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