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math.OC2026

Toward a Systematic Understanding and Interactive Search of Lyapunov-Style Proofs in Optimization

TaeHo Yoon, Jaewook J. Suh, Edward Duc Hien Nguyen +2

Lyapunov-style convergence proofs, which establish a nonincreasing sequence to provide a quantitative convergence rate for an algorithm, are popular and often considered desirable…

math.OC2025

Exact worst-case convergence rates for Douglas--Rachford and Davis--Yin splitting methods

Edward Duc Hien Nguyen, Jaewook J. Suh, Xin Jiang +1

In this work, we aim to establish the exact worst-case convergence rates of Douglas--Rachford splitting (DRS) and Davis--Yin splitting (DYS) when applied to convex optimization pro…

math.OC2025

An Adaptive and Parameter-Free Nesterov's Accelerated Gradient Method for Convex Optimization

Jaewook J. Suh, Shiqian Ma

We propose AdaNAG, an adaptive accelerated gradient method based on Nesterov's accelerated gradient method. AdaNAG is line-search-free, parameter-free, and achieves the accelerated…

math.OC2025

Optimization Algorithm Design via Electric Circuits

Stephen P. Boyd, Tetiana Parshakova, Ernest K. Ryu +1

We present a novel methodology for convex optimization algorithm design using ideas from electric RLC circuits. Given an optimization problem, the first stage of the methodology is…

math.OC2024

Optimal Acceleration for Minimax and Fixed-Point Problems is Not Unique

TaeHo Yoon, Jaeyeon Kim, Jaewook J. Suh +1

Recently, accelerated algorithms using the anchoring mechanism for minimax optimization and fixed-point problems have been proposed, and matching complexity lower bounds establish…