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Yuriy Dorn

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Preprint Oct 2026

When Momentum Helps Polyak--Ruppert Averaging

Polyak--Ruppert averaging gives SGD and momentum methods the same asymptotic covariance. We characterize how fast finite runs reach it and how far they can be parallelized. For strongly convex quadratics with additive noise, we prove an online--offline bridge: the empirical risk minimizer on the samples of a tail avera...

Alexandra Suvroikova, D. Dvinskikh, Y. Dorn et al. · 0 citations
Preprint Oct 2026

Minimax Oracle Call Complexity, Rounds and Admissible Noise in Zeroth-Order Optimization of Highly Smooth Functions

We study zeroth-order optimization of convex and strongly convex functions with H\"older smoothness of order $\beta>2$ from values corrupted by random noise with bias independent of the method's random directions, a Lipschitz systematic error and a bounded adversarial error. We measure the number of function evaluation...

Т. В. Логінов, D. Dvinskikh, Nazarii Tupitsa et al. · 0 citations
Preprint Oct 2026

Minimax Call Complexity, Rounds and Admissible Noise in Zeroth-Order Optimization of Highly Smooth Functions

We study zeroth-order optimization of convex and strongly convex functions with H\"older smoothness of order $\beta>2$ from values corrupted by random noise with bias independent of the method's random directions, a Lipschitz systematic error and a bounded adversarial error. We measure the number of function evaluation...

Т. В. Логінов, D. Dvinskikh, Nazarii Tupitsa et al. · 0 citations
Preprint Sep 2026

Lower Bounds For Gradient-Free Convex Optimization And Convex-Concave Saddle-Point Problems

We study the query complexity of optimization with exact scalar-value information. For globally $L$-smooth convex functions on $\mathbb R^d$ with a minimizer in a Euclidean ball of radius $R$, we prove the lower bound $\Omega(d\min\{d,\sqrt{LR^2/\varepsilon}\})$ for adaptive randomized algorithms in the stated accuracy...

Y. Dorn, D. Dvinskikh, Т. В. Логінов et al. · 0 citations
Preprint Sep 2026

Smooth or Separable? Sparse Block Acceleration for Entropy-Regularized Linear Programs

We study entropy-regularized linear programs with sparse affine constraints and compare two exact dual representations induced by whether a redundant normalization constraint is retained or eliminated. Eliminating it yields a partially separable sum-exp dual with sparse affine factors but unbounded curvature. Our main...

I. Podlipnova, Maxim Mashtaler, A. Agafonov et al. · 0 citations
Preprint Sep 2026

The Complexity of Convex Optimization with Mismatched Geometry

It is shown that for this mismatched problem the minimax value of the gap is of order $LR^2/N^3$ up to logarithmic factors, for deterministic and for randomized methods alike, and already in dimension proportional to the number of queries.

Т. В. Логінов, A. Gasnikov, Yuriy Dorn et al. · 0 citations
#machine learning Preprint Oct 2025

Managing Self-Learning Experts under Per-Round Budget Constraints

This paper proposes a novel UCB-type algorithm, M-LCB, designed to manage a pool of self-learning experts in a stochastic environment while accounting for a limited per-round learning budget and derives anytime regret bounds for M-LCB that scale with the individual regrets of the experts.

Ilgam Latypov, A. Suvorikova, Alexey Kroshnin et al. · 1 citation
#machine learning Preprint Sep 2026

Clipped or Unclipped? Finite-Sample Trade-offs for Averaged SGD under Heavy-Tailed Noise

This work derives a finite-sample comparison of clipped and unclipped Polyak-Ruppert averaged SGD under finite conditional $p$-th moments, and gives explicit accuracy and confidence conditions under which, for $p>2$, the Gaussian term dominates the unclipped deviation bound, so clipping need not improve its leading ord...

A. Suvorikova, E. Gladin, D. Dvinskikh et al. · 0 citations

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