activity
20232026
collaborators

7 papers

math.OC2026

Continuous-Time Analysis for Minimax and Bilevel Problems

Hyunwoo Lee, Jeongyeol Kwon, Dohyun Kwon

We study single-loop gradient-flow dynamics for nested optimization, where the outer variable evolves while auxiliary variables track the inner solution map. While existing analyse…

math.OC2025

Optimal Zeroth-Order Bilevel Optimization

Alireza Aghasi, Jeongyeol Kwon, Saeed Ghadimi

In this paper, we develop zeroth-order algorithms with provably (nearly) optimal sample complexity for stochastic bilevel optimization, where only noisy function evaluations are av…

cs.LG2025

Improved Offline Contextual Bandits with Second-Order Bounds: Betting and Freezing

J. Jon Ryu, Jeongyeol Kwon, Benjamin Koppe +1

We consider off-policy selection and learning in contextual bandits, where the learner aims to select or train a reward-maximizing policy using data collected by a fixed behavior p…

eess.SY2024

Two-Timescale Linear Stochastic Approximation: Constant Stepsizes Go a Long Way

Jeongyeol Kwon, Luke Dotson, Yudong Chen +1

Previous studies on two-timescale stochastic approximation (SA) mainly focused on bounding mean-squared errors under diminishing stepsize schemes. In this work, we investigate {\it…

math.OC2024

On the Complexity of First-Order Methods in Stochastic Bilevel Optimization

Jeongyeol Kwon, Dohyun Kwon, Hanbaek Lyu

We consider the problem of finding stationary points in Bilevel optimization when the lower-level problem is unconstrained and strongly convex. The problem has been extensively stu…

cs.LG2024

An Empirical Study on the Power of Future Prediction in Partially Observable Environments

Jeongyeol Kwon, Liu Yang, Robert Nowak +1

Learning good representations of historical contexts is one of the core challenges of reinforcement learning (RL) in partially observable environments. While self-predictive auxili…

math.OC2023

On Penalty Methods for Nonconvex Bilevel Optimization and First-Order Stochastic Approximation

Jeongyeol Kwon, Dohyun Kwon, Stephen Wright +1

In this work, we study first-order algorithms for solving Bilevel Optimization (BO) where the objective functions are smooth but possibly nonconvex in both levels and the variables…