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20182026
most citedHigh-dimensional Asymptotics of Feature Learning: How One Gradient Step Improves the Representation

11 citations · 15 across the 21 of their papers we have counts for

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9 papers · 1 filter

cs.LG2025

Understanding the Mechanisms of Fast Hyperparameter Transfer

Nikhil Ghosh, Denny Wu, Alberto Bietti

The growing scale of deep learning models has rendered standard hyperparameter (HP) optimization prohibitively expensive. A promising solution is the use of scale-aware hyperparame…

cs.LG2025

From Shortcut to Induction Head: How Data Diversity Shapes Algorithm Selection in Transformers

Ryotaro Kawata, Yujin Song, Alberto Bietti +4

Transformers can implement both generalizable algorithms (e.g., induction heads) and simple positional shortcuts (e.g., memorizing fixed output positions). In this work, we study h…

cs.LG2025

How Does Label Noise Gradient Descent Improve Generalization in the Low SNR Regime?

Wei Huang, Andi Han, Yujin Song +4

The capacity of deep learning models is often large enough to both learn the underlying statistical signal and overfit to noise in the training set. This noise memorization can be…

stat.ML2025

Learning quadratic neural networks in high dimensions: SGD dynamics and scaling laws

Gérard Ben Arous, Murat A. Erdogdu, Nuri Mert Vural +1

We study the optimization and sample complexity of gradient-based training of a two-layer neural network with quadratic activation function in the high-dimensional regime, where th…

cs.LG2025

Learning Compositional Functions with Transformers from Easy-to-Hard Data

Zixuan Wang, Eshaan Nichani, Alberto Bietti +4

Transformer-based language models have demonstrated impressive capabilities across a range of complex reasoning tasks. Prior theoretical work exploring the expressive power of tran…

cs.LG2025

Emergence and scaling laws in SGD learning of shallow neural networks

Yunwei Ren, Eshaan Nichani, Denny Wu +1

We study the complexity of online stochastic gradient descent (SGD) for learning a two-layer neural network with neurons on isotropic Gaussian data: $f_*(\boldsymbol{x}) = \sum…