most citedOn Regularization via Early Stopping for Least Squares Regression

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math.NA2026

On Trimming Tensor-structured Measurements and Efficient Low-rank Tensor Recovery

Shambhavi Suryanarayanan, Elizaveta Rebrova

In this paper, we take a step towards developing efficient hard thresholding methods for low-rank tensor recovery from memory-efficient linear measurements with tensorial structure…

math.NA2026

Towards Universal Convergence of Backward Error in Linear System Solvers

Michał Dereziński, Yuji Nakatsukasa, Elizaveta Rebrova

The quest for an algorithm that solves an linear system in time complexity, or when solving up to relative error, is a long-sta…

math.NA2026

Attention Mechanisms Through the Lens of Numerical Methods: Approximation Methods and Alternative Formulations

Michel Fabrice Serret, Alice Cortinovis, Yijun Dong +10

The attention mechanism is the computational core of modern Transformer architectures, but its quadratic complexity in the input sequence length is the bottleneck for large-scale i…

math.NA2026

Quantile Randomized Kaczmarz Algorithm with Whitelist Trust Mechanism

Sofiia Shvaiko, Longxiu Huang, Elizaveta Rebrova

Randomized Kaczmarz (RK) is a simple and fast solver for consistent overdetermined systems, but it is known to be fragile under noise. We study overdetermined linear sy…

math.NA2026

Subspace-constrained randomized coordinate descent for linear systems with good low-rank matrix approximations

Jackie Lok, Elizaveta Rebrova

The randomized coordinate descent (RCD) method is a classical algorithm with simple, lightweight iterations that is widely used for various optimization problems, including the sol…

math.NA2025

Beyond Expectation: Concentration Inequalities for Randomized Iterative Methods

Toby Anderson, Max Collins, Jamie Haddock +2

Stochastic iterative methods are useful in a variety of large-scale numerical linear algebraic, machine learning, and statistical problems, in part due to their low-memory footprin…