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20212026
most citedAccelerated Algorithms for Smooth Convex-Concave Minimax Problems with Rate on Squared Gradient Norm

8 citations · 14 across the 9 of their papers we have counts for

collaborators

13 papers

math.OC2026

Dual-Anchor Acceleration Is Near-Optimal for Stochastic Monotone Root-Finding

TaeHo Yoon, Nicolas Loizou

Among distinct optimal acceleration mechanisms for deterministic monotone root-finding problems and fixed-point problems, dual-anchoring has recently been shown to admit a more rob…

math.OC2026

Anchored Extra-Proximal Methods: Optimal Higher-Order Methods for Monotone Inclusion Problems

Ruichen Jiang, TaeHo Yoon

We study the deterministic oracle complexity of finding approximate solutions to composite monotone inclusion problems, formed by the sum of a smooth single-valued monotone operato…

math.OC2026

Polyak-Type Extragradient Methods for Monotone Root-Finding Problems

TaeHo Yoon, Sayantan Choudhury, Ezra Greenberg +1

We study Polyak-type step-size selection for extragradient methods for solving deterministic and stochastic monotone root-finding problems. We show that the known projection-type c…

math.OC2026

Direct Acceleration of Stochastic Root-Finding Without Variance Reduction and Regularization

TaeHo Yoon, Nicolas Loizou

Acceleration for deterministic root-finding problems has been extensively studied in recent years; specifically, the anchor-based, or Halpern-type methods achieve optimal convergen…

math.OC2026

On Same-Sample and Independent-Sample Stochastic Extragradient for Monotone Variational Inequalities

TaeHo Yoon, Nicolas Loizou

We study stochastic extragradient (SEG) methods for solving monotone variational inequality problems (VIPs) over a feasible set. Although extragradient is a foundational algorithm…

math.OC2025

H-invariance theory: A complete characterization of minimax optimal fixed-point algorithms

TaeHo Yoon, Ernest K. Ryu, Benjamin Grimmer

For nonexpansive fixed-point problems, Halpern's method with optimal parameters, its so-called H-dual algorithm, and in fact, an infinite family of algorithms containing them, all…

cs.LG2025

Multiplayer Federated Learning: Reaching Equilibrium with Less Communication

TaeHo Yoon, Sayantan Choudhury, Nicolas Loizou

Traditional Federated Learning (FL) approaches assume collaborative clients with aligned objectives working towards a shared global model. However, in many real-world scenarios, cl…

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…

cs.CV2023

Censored Sampling of Diffusion Models Using 3 Minutes of Human Feedback

TaeHo Yoon, Kibeom Myoung, Keon Lee +3

Diffusion models have recently shown remarkable success in high-quality image generation. Sometimes, however, a pre-trained diffusion model exhibits partial misalignment in the sen…

math.OC2022★ 3 cited

Accelerated Minimax Algorithms Flock Together

TaeHo Yoon, Ernest K. Ryu

Several new accelerated methods in minimax optimization and fixed-point iterations have recently been discovered, and, interestingly, they rely on a mechanism distinct from Nestero…

cs.LG2022★ 3 cited

Robust Probabilistic Time Series Forecasting

TaeHo Yoon, Youngsuk Park, Ernest K. Ryu +1

Probabilistic time series forecasting has played critical role in decision-making processes due to its capability to quantify uncertainties. Deep forecasting models, however, could…

math.OC2021★ 8 cited

Accelerated Algorithms for Smooth Convex-Concave Minimax Problems with Rate on Squared Gradient Norm

TaeHo Yoon, Ernest K. Ryu

In this work, we study the computational complexity of reducing the squared gradient magnitude for smooth minimax optimization problems. First, we present algorithms with accelerat…

cs.LG2021

WGAN with an Infinitely Wide Generator Has No Spurious Stationary Points

Albert No, TaeHo Yoon, Sehyun Kwon +1

Generative adversarial networks (GAN) are a widely used class of deep generative models, but their minimax training dynamics are not understood very well. In this work, we show tha…