activity
20202026
most citedA gradient sampling method with complexity guarantees for Lipschitz functions in high and low dimensions

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

collaborators

10 papers

cs.SE2026

Terminal-Bench: Benchmarking Agents on Hard, Realistic Tasks in Command Line Interfaces

Mike A. Merrill, Alexander G. Shaw, Nicholas Carlini +82

AI agents may soon become capable of autonomously completing valuable, long-horizon tasks in diverse domains. Current benchmarks either do not measure real-world tasks, or are not…

cs.AI2025

On the Emergence of Thinking in LLMs I: Searching for the Right Intuition

Guanghao Ye, Khiem Duc Pham, Xinzhi Zhang +5

Recent AI advancements, such as OpenAI's new models, are transforming LLMs into LRMs (Large Reasoning Models) that perform reasoning during inference, taking extra time and compute…

cs.DS2024

Improving the Bit Complexity of Communication for Distributed Convex Optimization

Mehrdad Ghadiri, Yin Tat Lee, Swati Padmanabhan +3

We consider the communication complexity of some fundamental convex optimization problems in the point-to-point (coordinator) and blackboard communication models. We strengthen kno…

cs.DS2023

Fast Algorithms for Separable Linear Programs

Sally Dong, Gramoz Goranci, Lawrence Li +2

In numerical linear algebra, considerable effort has been devoted to obtaining faster algorithms for linear systems whose underlying matrices exhibit structural properties. A promi…

cs.DS2023

Faster Min-Cost Flow and Approximate Tree Decomposition on Bounded Treewidth Graphs

Sally Dong, Guanghao Ye

We present an algorithm for min-cost flow in graphs with vertices and edges, given a tree decomposition of width and size , and polynomially bounded, integral edge c…

math.OC2022★ 1 cited

Decomposable Non-Smooth Convex Optimization with Nearly-Linear Gradient Oracle Complexity

Sally Dong, Haotian Jiang, Yin Tat Lee +2

Many fundamental problems in machine learning can be formulated by the convex program \[ \min_{θ\in R^d}\ \sum_{i=1}^{n}f_{i}(θ), \] where each is a convex, Lipschitz functio…

cs.DS2022

Nested Dissection Meets IPMs: Planar Min-Cost Flow in Nearly-Linear Time

Sally Dong, Yu Gao, Gramoz Goranci +4

We present a nearly-linear time algorithm for finding a minimum-cost flow in planar graphs with polynomially bounded integer costs and capacities. The previous fastest algorithm fo…

math.OC2021★ 3 cited

A gradient sampling method with complexity guarantees for Lipschitz functions in high and low dimensions

Damek Davis, Dmitriy Drusvyatskiy, Yin Tat Lee +2

Zhang et al. introduced a novel modification of Goldstein's classical subgradient method, with an efficiency guarantee of for minimizing Lipschitz functions.…

cs.DS2020★ 2 cited

A Nearly-Linear Time Algorithm for Linear Programs with Small Treewidth: A Multiscale Representation of Robust Central Path

Sally Dong, Yin Tat Lee, Guanghao Ye

Arising from structural graph theory, treewidth has become a focus of study in fixed-parameter tractable algorithms in various communities including combinatorics, integer-linear p…

cs.DS2020★ 3 cited

Robust Gaussian Covariance Estimation in Nearly-Matrix Multiplication Time

Jerry Li, Guanghao Ye

Robust covariance estimation is the following, well-studied problem in high dimensional statistics: given samples from a -dimensional Gaussian $\mathcal{N}(\boldsymbol{0}, Σ…