activity
20162021
most citedA Regularized Semi-Smooth Newton Method With Projection Steps for Composite Convex Programs

2 citations · 4 across the 5 of their papers we have counts for

collaborators

6 papers

math.OC2021

A Stochastic Composite Augmented Lagrangian Method For Reinforcement Learning

Yongfeng Li, Mingming Zhao, Weijie Chen +1

In this paper, we consider the linear programming (LP) formulation for deep reinforcement learning. The number of the constraints depends on the size of state and action spaces, wh…

math.OC2020

Enhance Curvature Information by Structured Stochastic Quasi-Newton Methods

Minghan Yang, Dong Xu, Hongyu Chen +2

In this paper, we consider stochastic second-order methods for minimizing a finite summation of nonconvex functions. One important key is to find an ingenious but cheap scheme to i…

math.OC2019★ 1 cited

A Stochastic Trust-Region Framework for Policy Optimization

Mingming Zhao, Yongfeng Li, Zaiwen Wen

In this paper, we study a few challenging theoretical and numerical issues on the well known trust region policy optimization for deep reinforcement learning. The goal is to find a…

math.OC2019

Low-rank Matrix Optimization Using Polynomial-filtered Subspace Extraction

Yongfeng Li, Haoyang Liu, Zaiwen Wen +1

In this paper, we study first-order methods on a large variety of low-rank matrix optimization problems, whose solutions only live in a low dimensional eigenspace. Traditional firs…

math.OC2017★ 1 cited

A Semi-smooth Newton Method for Solving Semidefinite Programs in Electronic Structure Calculations

Yongfeng Li, Zaiwen Wen, Chao Yang +1

The ground state energy of a many-electron system can be approximated by an variational approach in which the total energy of the system is minimized with respect to one and two-bo…

math.OC2016★ 2 cited

A Regularized Semi-Smooth Newton Method With Projection Steps for Composite Convex Programs

Xiantao Xiao, Yongfeng Li, Zaiwen Wen +1

The goal of this paper is to study approaches to bridge the gap between first-order and second-order type methods for composite convex programs. Our key observations are: i) Many w…