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20222026
most citedDecentralized Inexact Proximal Gradient Method With Network-Independent Stepsizes for Convex Composite Optimization

22 citations · 52 across the 8 of their papers we have counts for

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9 papers · 1 filter

math.OC2026

Local adapt-then-combine algorithms for distributed nonsmooth optimization: Achieving provable communication acceleration

Luyao Guo, Xinli Shi, Wenying Xu +1

This paper is concerned with the distributed composite optimization problem over networks, where agents aim to minimize a sum of local smooth components and a common nonsmooth term…

math.OC2025

Distributed Online Randomized Gradient-Free Optimization with Compressed Communication

Longkang Zhu, Xinli Shi, Xiangping Xu +2

This paper addresses two fundamental challenges in distributed online convex optimization: communication efficiency and optimization under limited feedback. We propose a unified fr…

math.OC2025

Distributed Online Randomized Gradient-Free optimization with Compressed Communication

Longkang Zhu, Xinli Shi, Xiangping Xu +1

This paper addresses two fundamental challenges in distributed online convex optimization: communication efficiency and optimization under limited feedback. We propose Online Compr…

math.OC2025

Perturbed Proximal Gradient ADMM for Nonconvex Composite Optimization

Yuan Zhou, Xinli Shi, Luyao Guo +2

This paper proposes a Perturbed Proximal Gradient ADMM (PPG-ADMM) framework for solving general nonconvex composite optimization problems, where the objective function consists of…

math.OC2023

A Proximal Gradient Method With Probabilistic Multi-Gossip Communications for Decentralized Composite Optimization

Luyao Guo, Luqing Wang, Xinli Shi +1

Decentralized optimization methods with local updates have recently gained attention for their provable ability to communication acceleration. In these methods, nodes perform sever…

math.OC202312 cited

Fixed-Time Gradient Flows for Solving Constrained Optimization: A Unified Approach

Xinli Shi, Xiangping Xu, Guanghui Wen +1

The accelerated method in solving optimization problems has always been an absorbing topic. Based on the fixed-time (FxT) stability of nonlinear dynamical systems, we provide a uni…