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20232026
most citedFrom Gradient Clipping to Normalization for Heavy Tailed SGD

2 citations · 3 across the 7 of their papers we have counts for

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math.OC2026

Lower Bounds for Anytime Acceleration of Gradient Descent

Chung-En Tsai, Ilyas Fatkhullin, Liang Zhang +1

Recent work suggests that the convergence rate of gradient descent (GD) in smooth convex optimization can be significantly improved by employing large stepsizes that may violate th…

math.OC2025

Global Solutions to Non-Convex Functional Constrained Problems with Hidden Convexity

Ilyas Fatkhullin, Niao He, Guanghui Lan +1

Constrained non-convex optimization is fundamentally challenging, as global solutions are generally intractable and constraint qualifications may not hold. However, in many applica…

math.OC2024★ 2 cited

From Gradient Clipping to Normalization for Heavy Tailed SGD

Florian Hübler, Ilyas Fatkhullin, Niao He

Recent empirical evidence indicates that many machine learning applications involve heavy-tailed gradient noise, which challenges the standard assumptions of bounded variance in st…

math.OC2024

Taming Nonconvex Stochastic Mirror Descent with General Bregman Divergence

Ilyas Fatkhullin, Niao He

This paper revisits the convergence of Stochastic Mirror Descent (SMD) in the contemporary nonconvex optimization setting. Existing results for batch-free nonconvex SMD restrict th…

math.OC2024★ 1 cited

Stochastic Optimization under Hidden Convexity

Ilyas Fatkhullin, Niao He, Yifan Hu

In this work, we consider constrained stochastic optimization problems under hidden convexity, i.e., those that admit a convex reformulation via non-linear (but invertible) map $c(…