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Jingwei Liang

5 accepted papers

2026

A Memory-Efficient Hierarchical Algorithm for Large-scale Optimal Transport Problems

ICLR 2026poster

In this paper we propose a memory-efficient hierarchical algorithm for solving large-scale optimal transport (OT) problems with squared Euclidean cost. The core of our proposed approach is the combination of multiscale hierarchical representation of the OT problem and a GPU-implemented Primal-Dual H…

Cited by 0SourceScholar
2020

Tuning-free Plug-and-Play Proximal Algorithm for Inverse Imaging Problems

ICML 2020poster

Plug-and-play (PnP) is a non-convex framework that combines ADMM or other proximal algorithms with advanced denoiser priors. Recently, PnP has achieved great empirical success, especially with the integration of deep learning-based denoisers. However, a key problem of PnP based approaches is that th…

Cited by 121SourcePDFScholar
2019

Trajectory of Alternating Direction Method of Multipliers and Adaptive Acceleration

NeurIPS 2019oral

The alternating direction method of multipliers (ADMM) is one of the most widely used first-order optimisation methods in the literature owing to its simplicity, flexibility and efficiency. Over the years, numerous efforts are made to improve the performance of the method, such as the inertial techn…

2018

Local Convergence Properties of SAGA/Prox-SVRG and Acceleration

ICML 2018oral

In this paper, we present a local convergence anal- ysis for a class of stochastic optimisation meth- ods: the proximal variance reduced stochastic gradient methods, and mainly focus on SAGA (Defazio et al., 2014) and Prox-SVRG (Xiao & Zhang, 2014). Under the assumption that the non-smooth component…

2016

A Multi-step Inertial Forward-Backward Splitting Method for Non-convex Optimization

NeurIPS 2016poster

In this paper, we propose a multi-step inertial Forward--Backward splitting algorithm for minimizing the sum of two non-necessarily convex functions, one of which is proper lower semi-continuous while the other is differentiable with a Lipschitz continuous gradient. We first prove global convergence…

Cited by 48SourcePDFScholar