Jingfeng Wu
Also known as 吴京风
Jingfeng Wu is an assistant professor of statistics at UC Berkeley whose work covers deep learning theory, optimization and statistical learning. He earned a mathematics bachelor’s degree at Peking University in 2016, a master’s in applied mathematics there in 2019, and a computer science PhD at Johns Hopkins University in 2023. From 2023 to 2026, he was a postdoctoral fellow at Berkeley’s Simons Institute, hosted by Peter Bartlett and Bin Yu. His papers examined when stochastic gradient descent generalizes in linear regression in 2021 and how large training steps can speed up gradient descent for logistic regression in 2024. In December 2025, he presented a NeurIPS tutorial on training instability with Yu-Xiang Wang and Maryam Fazel.
- Works
- 38
- Citations
- 486
- h-index
- 8
Publication numbers from OpenAlex, as of 28 October 2026.
Timeline
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2016–2019
Mathematics degrees at Peking
He earns a BS in mathematics at Peking University in 2016 and an MS in applied mathematics there in 2019.
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2021
Benign overfitting with SGD
With Difan Zou, Vladimir Braverman, Quanquan Gu and Sham Kakade, he coauthors Benign Overfitting of Constant-Stepsize SGD for Linear Regression in 2021. The paper gives bounds on prediction error that describe when the method can generalize in overparameterized linear regression.
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2023
Computer science PhD at Hopkins
In 2023, he completes a PhD in computer science at Johns Hopkins University, advised by Vladimir Braverman.
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2023–2026
Postdoctoral fellow at Simons
From 2023 to 2026, he works as a postdoctoral fellow at UC Berkeley’s Simons Institute for the Theory of Computing, hosted by Peter Bartlett and Bin Yu. He takes part in the NSF/Simons Collaboration on the Theoretical Foundations of Deep Learning.
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2024
Large steps in gradient descent
In 2024, he coauthors Large Stepsize Gradient Descent for Logistic Loss with Peter Bartlett, Matus Telgarsky and Bin Yu. For logistic regression on linearly separable data, the paper shows that large constant steps can speed up gradient descent after an initial phase of oscillating loss.
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February 2025
Organizing deep learning theory
In February 2025, he organizes the Deep Learning Theory workshop at the Simons Institute with Peter Bartlett and Soufiane Hayou. The workshop brings together researchers to develop mathematical, statistical and algorithmic tools for understanding deep learning.
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December 2025
Teaching about training instability
In December 2025, he presents the NeurIPS tutorial Theoretical Insights on Training Instability in Deep Learning with Yu-Xiang Wang and Maryam Fazel. He teaches the section on how large step sizes accelerate optimization.
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2026
Comparing regression prediction risks
His paper Risk Comparisons in Linear Regression: Implicit Regularization Dominates Explicit Regularization is accepted for presentation at COLT 2026. Written with Peter Bartlett, Sham Kakade, Jason Lee and Bin Yu, the work compares the prediction risks of gradient descent, ridge regression and online stochastic gradient descent for individual linear regression problems.
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Since 2026
Assistant professor at Berkeley
In 2026, he becomes an assistant professor in UC Berkeley’s Department of Statistics. His research covers machine learning, deep learning theory, optimization and statistical learning theory.
Career
- Since 2026University of California, BerkeleyAssistant Professor
- 2023–2026University of California, BerkeleyPostdoctoral Fellow at the Simons Institute for the Theory of Computing
Education
- 2023Johns Hopkins UniversityPhD in computer science
- 2019Peking UniversityMS in applied mathematics
- 2016Peking UniversityBS in mathematics
Sources and credits
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- CSE Faculty Candidate Seminar - Jingfeng Wu | School of Interactive Computing
- Benign Overfitting of Constant-Stepsize SGD for Linear Regression
- Jingfeng Wu
- Jingfeng Wu
- Large Stepsize Gradient Descent for Logistic Loss: Non-Monotonicity of the Loss Improves Optimization Efficiency
- Deep Learning Theory
- NeurIPS Tutorial Theoretical Insights on Training Instability in Deep Learning
- Risk Comparisons in Linear Regression: Implicit Regularization Dominates Explicit Regularization
- Jingfeng Wu | Department of Statistics



