activity
20172026
most citedStochastic Anderson Mixing for Nonconvex Stochastic Optimization

4 citations · 4 across the 10 of their papers we have counts for

collaborators

11 papers

cs.CV2026

Diffusion Based Unpaired Data Learning for Inverse Problems

Chenglong Bao, Yiming Dang, Chenguang Duan +2

Data is important in many deep learning-based inverse problem solvers. However, obtaining sufficient paired data in many scenarios remains highly challenging, while unpaired data i…

q-bio.BM2023

Addressing preferred orientation in single-particle cryo-EM through AI-generated auxiliary particles

Hui Zhang, Dihan Zheng, Qiurong Wu +4

The single-particle cryo-EM field faces the persistent challenge of preferred orientation, lacking general computational solutions. We introduce cryoPROS, an AI-based approach desi…

math.OC2023

The Global R-linear Convergence of Nesterov's Accelerated Gradient Method with Unknown Strongly Convex Parameter

Chenglong Bao, Liang Chen, Jiahong Li

The Nesterov accelerated gradient (NAG) method is an important extrapolation-based numerical algorithm that accelerates the convergence of the gradient descent method in convex opt…

math.NA2023

Convergence Analysis for Restarted Anderson Mixing and Beyond

Fuchao Wei, Chenglong Bao, Yang Liu +1

Anderson mixing (AM) is a classical method that can accelerate fixed-point iterations by exploring historical information. Despite the successful application of AM in scientific co…

math.OC2023

Averaging Orientations with Molecular Symmetry in Cryo-EM

Qi Zhang, Chenglong Bao, Hai Lin +1

Cryogenic electron microscopy (cryo-EM) is an invaluable technique for determining high-resolution three-dimensional structures of biological macromolecules using transmission part…

math.OC2022

On the robust isolated calmness of a class of nonsmooth optimizations on Riemannian manifolds and its applications

Chenglong Bao, Chao Ding, Yuexin Zhou

This paper studies the robust isolated calmness property of the KKT solution mapping of a class of nonsmooth optimization problems on Riemannian manifolds. The manifold versions of…