activity
20202026
most citedTightness and Equivalence of Semidefinite Relaxations for MIMO Detection

2 citations · 6 across the 21 of their papers we have counts for

collaborators

23 papers

math.OC2026

Adaptive Matrix Online Learning through Smoothing with Guarantees for Nonsmooth Nonconvex Optimization

Ruichen Jiang, Zakaria Mhammedi, Mehryar Mohri +1

We study online linear optimization with matrix variables constrained by the operator norm, a setting where the geometry renders designing data-dependent and efficient adaptive alg…

math.OC2025

Improving Online-to-Nonconvex Conversion for Smooth Optimization via Double Optimism

Francisco Patitucci, Ruichen Jiang, Aryan Mokhtari

A recent breakthrough in nonconvex optimization is the online-to-nonconvex conversion framework of [Cutkosky et al., 2023], which reformulates the task of finding an -…

math.OC2025

On the Complexity of Finding Stationary Points in Nonconvex Simple Bilevel Optimization

Jincheng Cao, Ruichen Jiang, Erfan Yazdandoost Hamedani +1

In this paper, we study the problem of solving a simple bilevel optimization problem, where the upper-level objective is minimized over the solution set of the lower-level problem.…

cs.LG2025

Online Learning-guided Learning Rate Adaptation via Gradient Alignment

Ruichen Jiang, Ali Kavis, Aryan Mokhtari

The performance of an optimizer on large-scale deep learning models depends critically on fine-tuning the learning rate, often requiring an extensive grid search over base learning…

math.OC2024

Improved Complexity for Smooth Nonconvex Optimization: A Two-Level Online Learning Approach with Quasi-Newton Methods

Ruichen Jiang, Aryan Mokhtari, Francisco Patitucci

We study the problem of finding an -first-order stationary point (FOSP) of a smooth function, given access only to gradient information. The best-known gradient query complexity…

math.OC2024

Online Learning Guided Quasi-Newton Methods with Global Non-Asymptotic Convergence

Ruichen Jiang, Aryan Mokhtari

In this paper, we propose a quasi-Newton method for solving smooth and monotone nonlinear equations, including unconstrained minimization and minimax optimization as special cases.…