activity
20232025
most citedUniversal Gradient Methods for Stochastic Convex Optimization

1 citations · 1 across the 13 of their papers we have counts for

collaborators

13 papers

cs.LG2025

Non-Convex Federated Optimization under Cost-Aware Client Selection

Xiaowen Jiang, Anton Rodomanov, Sebastian U. Stich

Different federated optimization algorithms typically employ distinct client-selection strategies: some methods communicate only with a randomly sampled subset of clients at each r…

math.OC2025

Composite Optimization with Error Feedback: the Dual Averaging Approach

Yuan Gao, Anton Rodomanov, Jeremy Rack +1

Communication efficiency is a central challenge in distributed machine learning training, and message compression is a widely used solution. However, standard Error Feedback (EF) m…

cs.LG2025

Exploiting Similarity for Computation and Communication-Efficient Decentralized Optimization

Yuki Takezawa, Xiaowen Jiang, Anton Rodomanov +1

Reducing communication complexity is critical for efficient decentralized optimization. The proximal decentralized optimization (PDO) framework is particularly appealing, as method…

math.OC2025

Accelerated Distributed Optimization with Compression and Error Feedback

Yuan Gao, Anton Rodomanov, Jeremy Rack +1

Modern machine learning tasks often involve massive datasets and models, necessitating distributed optimization algorithms with reduced communication overhead. Communication compre…

cs.LG2025

Decoupled SGDA for Games with Intermittent Strategy Communication

Ali Zindari, Parham Yazdkhasti, Anton Rodomanov +2

We focus on reducing communication overhead in multiplayer games, where frequently exchanging strategies between players is not feasible and players have noisy or outdated strategi…

math.OC2025

DADA: Dual Averaging with Distance Adaptation

Mohammad Moshtaghifar, Anton Rodomanov, Daniil Vankov +1

We present a novel universal gradient method for solving convex optimization problems. Our algorithm, Dual Averaging with Distance Adaptation (DADA), is based on the classical sche…

math.OC2024

Optimizing -Smooth Functions by Gradient Methods

Daniil Vankov, Anton Rodomanov, Angelia Nedich +2

We study gradient methods for optimizing -smooth functions, a class that generalizes Lipschitz-smooth functions and has gained attention for its relevance in machine le…

cs.LG2024

Stabilized Proximal-Point Methods for Federated Optimization

Xiaowen Jiang, Anton Rodomanov, Sebastian U. Stich

In developing efficient optimization algorithms, it is crucial to account for communication constraints -- a significant challenge in modern Federated Learning. The best-known comm…

math.OC2024

Universality of AdaGrad Stepsizes for Stochastic Optimization: Inexact Oracle, Acceleration and Variance Reduction

Anton Rodomanov, Xiaowen Jiang, Sebastian Stich

We present adaptive gradient methods (both basic and accelerated) for solving convex composite optimization problems in which the main part is approximately smooth (a.k.a. …

cs.LG2024

Federated Optimization with Doubly Regularized Drift Correction

Xiaowen Jiang, Anton Rodomanov, Sebastian U. Stich

Federated learning is a distributed optimization paradigm that allows training machine learning models across decentralized devices while keeping the data localized. The standard m…

math.OC2024

Non-convex Stochastic Composite Optimization with Polyak Momentum

Yuan Gao, Anton Rodomanov, Sebastian U. Stich

The stochastic proximal gradient method is a powerful generalization of the widely used stochastic gradient descent (SGD) method and has found numerous applications in Machine Lear…

math.OC2024★ 1 cited

Universal Gradient Methods for Stochastic Convex Optimization

Anton Rodomanov, Ali Kavis, Yongtao Wu +2

We develop universal gradient methods for Stochastic Convex Optimization (SCO). Our algorithms automatically adapt not only to the oracle's noise but also to the Hölder smoothness…

math.OC2023

Polynomial Preconditioning for Gradient Methods

Nikita Doikov, Anton Rodomanov

We study first-order methods with preconditioning for solving structured nonlinear convex optimization problems. We propose a new family of preconditioners generated by symmetric p…