activity
20202024
most citedRecent Theoretical Advances in Non-Convex Optimization

5 citations · 11 across the 5 of their papers we have counts for

collaborators

6 papers

stat.ML2024

Optimal spanning tree reconstruction in symbolic regression

Radoslav G. Neychev, Innokentiy A. Shibaev, Vadim V. Strijov

This paper investigates the problem of regression model generation. A model is a superposition of primitive functions. The model structure is described by a weighted colored graph.…

math.OC2024

Median Clipping for Zeroth-order Non-Smooth Convex Optimization and Multi-Armed Bandit Problem with Heavy-tailed Symmetric Noise

Nikita Kornilov, Yuriy Dorn, Aleksandr Lobanov +5

In this paper, we consider non-smooth convex optimization with a zeroth-order oracle corrupted by symmetric stochastic noise. Unlike the existing high-probability results requiring…

math.OC2023★ 3 cited

Accelerated Zeroth-order Method for Non-Smooth Stochastic Convex Optimization Problem with Infinite Variance

Nikita Kornilov, Ohad Shamir, Aleksandr Lobanov +5

In this paper, we consider non-smooth stochastic convex optimization with two function evaluations per round under infinite noise variance. In the classical setting when noise has…

math.OC2021★ 3 cited

High Probability Complexity Bounds for Non-Smooth Stochastic Optimization with Heavy-Tailed Noise

Eduard Gorbunov, Marina Danilova, Innokentiy Shibaev +2

Stochastic first-order methods are standard for training large-scale machine learning models. Random behavior may cause a particular run of an algorithm to result in a highly subop…

math.OC2020★ 5 cited

Recent Theoretical Advances in Non-Convex Optimization

Marina Danilova, Pavel Dvurechensky, Alexander Gasnikov +4

Motivated by recent increased interest in optimization algorithms for non-convex optimization in application to training deep neural networks and other optimization problems in dat…

math.OC2020

Zeroth-order methods for noisy Hölder-gradient functions

Innokentiy Shibaev, Pavel Dvurechensky, Alexander Gasnikov

In this paper, we prove new complexity bounds for zeroth-order methods in non-convex optimization with inexact observations of the objective function values. We use the Gaussian sm…