activity
20182026
most citedRecent theoretical advances in decentralized distributed convex optimization

26 citations · 122 across the 33 of their papers we have counts for

collaborators

36 papers

math.OC2026

Parameter-Free Zeroth-Order Optimization with Ellipsoidal Sampling

Alexander Sholokhov, Alexander Rogozin

Zeroth-order optimization methods are essential for solving black-box problems where gradient information is unavailable or expensive to compute. This paper presents POEM-ES, a nov…

math.OC2026

Accelerated Consensus and Decentralized Optimization over Slowly Varying Networks

Darina Dvinskikh, Anton Novitskii, Demyan Yarmoshik +3

We study average consensus over slowly time-varying networks and its application to decentralized optimization. We introduce WAVE, a windowed Chebyshev method that limits the accum…

math.OC2026

Decentralized Optimization with Cross-Coupled Mixed Affine Constraints

Ewsey Obzherin, Ilya Khomchenko, Natalia Shelegeda +4

We study decentralized optimization with cross-coupled mixed affine constraints, where local and shared variables interact through two affine channels. We show that the intrinsic d…

math.OC2026

Decentralized Inexact Cubic Newton Method with Consensus Procedure

Artem Agafonov, Anton Novitskii, Alexander Rogozin +5

Distributed optimization is widely used in large-scale and privacy-preserving machine learning, where each agent stores a local objective and communicates only with its neighbors i…

math.OC2026

Exploring New Frontiers in Vertical Federated Learning: the Role of Saddle Point Reformulation

Aleksandr Beznosikov, Georgiy Kormakov, Alexander Grigorievskiy +7

The objective of Vertical Federated Learning (VFL) is to collectively train a model using features available on different devices while sharing the same users. This paper focuses o…

math.OC2026

Decentralized Optimization with Mixed Affine Constraints

Demyan Yarmoshik, Nhat Trung Nguyen, Alexander Rogozin +1

This paper considers decentralized optimization of convex functions with mixed affine equality constraints involving both local and global variables. Constraints on global variable…