activity
20202026
most citedSolving smooth min-min and min-max problems by mixed oracle algorithms

14 citations · 16 across the 10 of their papers we have counts for

collaborators

14 papers

cs.LG2026

Scalable Cox Regression via Grouped Risk Sets and Sharper LogSumExp Rates

Elizaveta Iashchinskaia, Egor Gladin

Motivated by the computational challenges of large-scale Cox regression, we study stochastic minimization of LogSumExp objectives over large sets. Mini-batch normalizer estimates g…

math.OC2026

Boundary Geometry and Global Rates of Cyclic Coordinate Descent for SVM Duals

Egor Gladin, Eva Ibodova

Cyclic coordinate descent is widely used to train support vector machines, but global linear convergence alone gives limited guidance about the rate on a particular instance. We st…

cs.LG2026

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

Alexandra Suvorikova, Egor Gladin, Darina Dvinskikh +5

Gradient clipping is widely used to stabilize training, but it need not improve the statistical accuracy of averaged SGD, even under heavy-tailed noise. We derive a finite-sample c…

math.OC2026

Sampled-Max Subgradient Method for Convex Finite-Max Optimization

Egor Gladin, Anna Popova, Georgii Babinskii

We study the Sampled-Max Subgradient Method (SMax-SGM) for large convex finite-max problems. Each iteration maximizes over a fresh random subset of the components and takes one…

math.OC2026

Mathematical methods of reinforcement learning

Denis Belomestny, Alexander Gasnikov, Egor Gladin +5

Reinforcement learning (RL) is increasingly grounded in tools from probability, optimization, and operator theory. This survey organizes the mathematical structures that underpin t…

math.OC2025

Improved Stochastic Optimization of LogSumExp

Egor Gladin, Alexey Kroshnin, Jia-Jie Zhu +1

The LogSumExp function, dual to the Kullback-Leibler (KL) divergence, plays a central role in many important optimization problems, including entropy-regularized optimal transport…

cs.LG2024

Interaction-Force Transport Gradient Flows

Egor Gladin, Pavel Dvurechensky, Alexander Mielke +1

This paper presents a new gradient flow dissipation geometry over non-negative and probability measures. This is motivated by a principled construction that combines the unbalanced…

math.OC2023

Accuracy Certificates for Convex Minimization with Inexact Oracle

Egor Gladin, Alexander Gasnikov, Pavel Dvurechensky

Accuracy certificates for convex minimization problems allow for online verification of the accuracy of approximate solutions and provide a theoretically valid online stopping crit…

math.OC2022

Algorithm for Constrained Markov Decision Process with Linear Convergence

Egor Gladin, Maksim Lavrik-Karmazin, Karina Zainullina +3

The problem of constrained Markov decision process is considered. An agent aims to maximize the expected accumulated discounted reward subject to multiple constraints on its costs…

math.OC2022

Vaidya's method for convex stochastic optimization in small dimension

Egor Gladin, Alexander Gasnikov, Elena Ermakova

This paper considers a general problem of convex stochastic optimization in a relatively low-dimensional space (e.g., 100 variables). It is known that for deterministic convex opti…

math.OC2021★ 14 cited

Solving smooth min-min and min-max problems by mixed oracle algorithms

Egor Gladin, Abdurakhmon Sadiev, Alexander Gasnikov +3

In this paper, we consider two types of problems that have some similarity in their structure, namely, min-min problems and min-max saddle-point problems. Our approach is based on…

math.OC2021

On solving convex min-min problems with smoothness and strong convexity in one variable group and small dimension of the other

Egor Gladin, Mohammad Alkousa, Alexander Gasnikov

This paper is devoted to some approaches for convex min-min problems with smoothness and strong convexity in only one of the two variable groups. It is shown that the proposed appr…

math.OC2020

Ellipsoid method for convex stochastic optimization in small dimension

Egor Gladin, Karina Zaynullina

The article considers minimization of the expectation of convex function. Problems of this type often arise in machine learning and a number of other applications. In practice, sto…

math.OC2020★ 2 cited

Solving strongly convex-concave composite saddle point problems with a small dimension of one of the variables

Egor Gladin, Ilya Kuruzov, Fedor Stonyakin +3

The article is devoted to the development of algorithmic methods ensuring efficient complexity bounds for strongly convex-concave saddle point problems in the case when one of the…