activity
20182024
most citedAccelerated Stochastic Algorithms for Nonconvex Finite-sum and Multi-block Optimization

5 citations · 9 across the 6 of their papers we have counts for

collaborators

6 papers

cs.LG2024

Boosting Gradient Ascent for Continuous DR-submodular Maximization

Qixin Zhang, Zongqi Wan, Zengde Deng +4

Projected Gradient Ascent (PGA) is the most commonly used optimization scheme in machine learning and operations research areas. Nevertheless, numerous studies and examples have sh…

cs.LG2022

Communication-Efficient Decentralized Online Continuous DR-Submodular Maximization

Qixin Zhang, Zengde Deng, Xiangru Jian +3

Maximizing a monotone submodular function is a fundamental task in machine learning, economics, and statistics. In this paper, we present two communication-efficient decentralized…

cs.LG2022★ 1 cited

Online Learning for Non-monotone Submodular Maximization: From Full Information to Bandit Feedback

Qixin Zhang, Zengde Deng, Zaiyi Chen +3

In this paper, we revisit the online non-monotone continuous DR-submodular maximization problem over a down-closed convex set, which finds wide real-world applications in the domai…

cs.LG2022★ 3 cited

Stochastic Continuous Submodular Maximization: Boosting via Non-oblivious Function

Qixin Zhang, Zengde Deng, Zaiyi Chen +2

In this paper, we revisit Stochastic Continuous Submodular Maximization in both offline and online settings, which can benefit wide applications in machine learning and operations…

math.OC2021

A Dimension-Insensitive Algorithm for Stochastic Zeroth-Order Optimization

Hongcheng Liu, Yu Yang

This paper concerns a convex, stochastic zeroth-order optimization (S-ZOO) problem. The objective is to minimize the expectation of a cost function whose gradient is not directly a…

math.OC2018★ 5 cited

Accelerated Stochastic Algorithms for Nonconvex Finite-sum and Multi-block Optimization

Guanghui Lan, Yu Yang

In this paper, we present new stochastic methods for solving two important classes of nonconvex optimization problems. We first introduce a randomized accelerated proximal gradient…