Optimization with Markovian Noise

17 May 2024, 15:40
12m
Физтех.Цифра, Поточная аудитория (МФТИ)

Физтех.Цифра, Поточная аудитория

МФТИ

Фундаментальная математика 17 Фундаментальная математика

Speaker

Boris Prokhorov (Moscow Institute of Physics and Technology)

Description

In this work we study lower bounds for optimal convergence rates in stochastic
optimization with smooth strongly convex objective function and first-order markovian oracle. In these settings we provided lower bounds matching previously known
upper bounds for a wide family of target functionals. Optimal rates remain unknown
only for the special case of small noise.

Primary author

Boris Prokhorov (Moscow Institute of Physics and Technology)

Co-author

Aleksandr Beznosikov (Moscow Institute of Physics and Technology)

Presentation materials