activity
20182022
most citedRandomized Bregman Coordinate Descent Methods for Non-Lipschitz Optimization

9 citations · 17 across the 4 of their papers we have counts for

collaborators

5 papers

cs.LG20222 cited

On the optimization and generalization of overparameterized implicit neural networks

Tianxiang Gao, Hongyang Gao

Implicit neural networks have become increasingly attractive in the machine learning community since they can achieve competitive performance but use much less computational resour…

cs.LG20221 cited

Gradient Descent Optimizes Infinite-Depth ReLU Implicit Networks with Linear Widths

Tianxiang Gao, Hongyang Gao

Implicit deep learning has recently become popular in the machine learning community since these implicit models can achieve competitive performance with state-of-the-art deep netw…

math.OC20209 cited

Randomized Bregman Coordinate Descent Methods for Non-Lipschitz Optimization

Tianxiang Gao, Songtao Lu, Jia Liu +1

We propose a new \textit{randomized Bregman (block) coordinate descent} (RBCD) method for minimizing a composite problem, where the objective function could be either convex or non…

math.OC20195 cited

Leveraging Two Reference Functions in Block Bregman Proximal Gradient Descent for Non-convex and Non-Lipschitz Problems

Tianxiang Gao, Songtao Lu, Jia Liu +1

In the applications of signal processing and data analytics, there is a wide class of non-convex problems whose objective function is freed from the common global Lipschitz continu…

cs.LG2018

DID: Distributed Incremental Block Coordinate Descent for Nonnegative Matrix Factorization

Tianxiang Gao, Chris Chu

Nonnegative matrix factorization (NMF) has attracted much attention in the last decade as a dimension reduction method in many applications. Due to the explosion in the size of dat…