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20172026
most citedOptimal Distributed Optimization on Slowly Time-Varying Graphs

18 citations · 267 across the 76 of their papers we have counts for

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Showing 2025 · math.OCShow all

6 papers · 2 filters

math.OC2025

Speeding up the Goemans-Williamson randomized procedure by difference-of-convex optimization

Hadi Salloum, Roland Hildebrand, Nhat Trung Nguyen +4

We present a novel approach to accelerate the Goemans-Williamson (GW) randomized rounding procedure for quadratic unconstrained binary optimization (QUBO) problems. Instead of solv…

math.OC2025

Adaptive Regularized Newton Method with Inexact Hessian

Aleksandr Shestakov, Nail Bashirov, Andrei Semenov +4

Newton's method is the most widespread high-order method, demanding the gradient and the Hessian of the objective function. However, one of the main disadvantages of Newtons method…

math.OC2025

Dual Smoothing for Decentralized Optimization

Alexander Rogozin, Nhat Trung Nguyen, Hamed Azami Zenuzagh +1

Decentralized optimization is widely used in different fields of study such as distributed learning, signal processing, and various distributed control problems. In these types of…

math.OC2025

A Parameter-free Decentralized Algorithm for Composite Convex Optimization

Xiaokai Chen, Ilya Kuruzov, Gesualdo Scutari +1

The paper studies decentralized optimization over networks, where agents minimize a composite objective consisting of the sum of smooth convex functions--the agents' losses--and an…

math.OC2025

Stochastic Decentralized Optimization of Non-Smooth Convex and Convex-Concave Problems over Time-Varying Networks

Maxim Divilkovskiy, Alexander Gasnikov

We study non-smooth stochastic decentralized optimization problems over time-varying networks, where objective functions are distributed across nodes and network connections may in…

math.OC2025

Adaptive Stepsize Selection in Decentralized Convex Optimization

Ilya Kuruzov, Xiaokai Chen, Gesualdo Scutari +1

We study decentralized optimization where multiple agents minimize the average of their (strongly) convex, smooth losses over a communication graph. Convergence of the existing dec…