activity
20182026
most citedGlobal Convergence of Block Coordinate Descent in Deep Learning

32 citations · 51 across the 11 of their papers we have counts for

collaborators

12 papers

cs.LG2026

Rank-Efficient LoRA via Joint Tangent-Space Optimization under Isotropic Curvature

Zihan Zhu, Zhehang Du, Xuyang Chen +5

Low-Rank Adaptation (LoRA) is an effective approach for adapting large pretrained models by learning low-rank weight updates. In practice, the LoRA rank is used to control an adapt…

math.OC2026

Symmetry-Compatible Principle for Optimizer Design: Embeddings, LM Heads, SwiGLU MLPs, and MoE Routers

Tim Tsz-Kit Lau, Weijie Su

A striking geometric disparity has long persisted in the practice of deep learning. While modern neural network architectures naturally exhibit rich symmetry and equivariance prope…

math.OC2025

PolarGrad: A Class of Matrix-Gradient Optimizers from a Unifying Preconditioning Perspective

Tim Tsz-Kit Lau, Qi Long, Weijie Su

The ever-growing scale of deep learning models and training data underscores the critical importance of efficient optimization methods. While preconditioned gradient methods such a…

cs.LG2024★ 1 cited

Adaptive Batch Size Schedules for Distributed Training of Language Models with Data and Model Parallelism

Tim Tsz-Kit Lau, Weijian Li, Chenwei Xu +2

An appropriate choice of batch sizes in large-scale model training is crucial, yet it involves an intrinsic yet inevitable dilemma: large-batch training improves training efficienc…

stat.ML2024

Communication-Efficient Adaptive Batch Size Strategies for Distributed Local Gradient Methods

Tim Tsz-Kit Lau, Weijian Li, Chenwei Xu +2

Modern deep neural networks often require distributed training with many workers due to their large size. As the number of workers increases, communication overheads become the mai…

cs.LG2024★ 3 cited

AdAdaGrad: Adaptive Batch Size Schemes for Adaptive Gradient Methods

Tim Tsz-Kit Lau, Han Liu, Mladen Kolar

The choice of batch size in minibatch stochastic gradient optimization is critical for both optimization and generalization performance in large-scale model training. Although larg…

stat.ML2023

Non-Log-Concave and Nonsmooth Sampling via Langevin Monte Carlo Algorithms

Tim Tsz-Kit Lau, Han Liu, Thomas Pock

We study the problem of approximate sampling from non-log-concave distributions, e.g., Gaussian mixtures, which is often challenging even in low dimensions due to their multimodali…

stat.ML2022

Bregman Proximal Langevin Monte Carlo via Bregman--Moreau Envelopes

Tim Tsz-Kit Lau, Han Liu

We propose efficient Langevin Monte Carlo algorithms for sampling distributions with nonsmooth convex composite potentials, which is the sum of a continuously differentiable functi…

cs.LG2022★ 2 cited

The Multi-Agent Pickup and Delivery Problem: MAPF, MARL and Its Warehouse Applications

Tim Tsz-Kit Lau, Biswa Sengupta

We study two state-of-the-art solutions to the multi-agent pickup and delivery (MAPD) problem based on different principles -- multi-agent path-finding (MAPF) and multi-agent reinf…

stat.ML2022

Wasserstein Distributionally Robust Optimization with Wasserstein Barycenters

Tim Tsz-Kit Lau, Han Liu

In many applications in statistics and machine learning, the availability of data samples from multiple possibly heterogeneous sources has become increasingly prevalent. On the oth…

stat.ML2018★ 13 cited

A Proximal Block Coordinate Descent Algorithm for Deep Neural Network Training

Tim Tsz-Kit Lau, Jinshan Zeng, Baoyuan Wu +1

Training deep neural networks (DNNs) efficiently is a challenge due to the associated highly nonconvex optimization. The backpropagation (backprop) algorithm has long been the most…

math.OC2018★ 32 cited

Global Convergence of Block Coordinate Descent in Deep Learning

Jinshan Zeng, Tim Tsz-Kit Lau, Shaobo Lin +1

Deep learning has aroused extensive attention due to its great empirical success. The efficiency of the block coordinate descent (BCD) methods has been recently demonstrated in dee…