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Mor Shpigel Nacson

11 accepted papers

2025

DocVLM: Make Your VLM an Efficient Reader

CVPR 2025poster

Vision-Language Models (VLMs) excel in diverse visual tasks but face challenges in document understanding, which requires fine-grained text processing. While typical visual tasks perform well with low-resolution inputs, reading-intensive applications demand high-resolution, resulting in significant…

Cited by 1SourcePDFScholar
2024

How Uniform Random Weights Induce Non-uniform Bias: Typical Interpolating Neural Networks Generalize with Narrow Teachers

ICML 2024spotlight

A main theoretical puzzle is why over-parameterized Neural Networks (NNs) generalize well when trained to zero loss (i.e., so they interpolate the data). Usually, the NN is trained with Stochastic Gradient Descent (SGD) or one of its variants. However, recent empirical work examined the generalizati…

Cited by 5SourcePDFScholar
2023

Gradient Descent Monotonically Decreases the Sharpness of Gradient Flow Solutions in Scalar Networks and Beyond

ICML 2023poster

Recent research shows that when Gradient Descent (GD) is applied to neural networks, the loss almost never decreases monotonically. Instead, the loss oscillates as gradient descent converges to its ``Edge of Stability'' (EoS). Here, we find a quantity that does decrease monotonically throughout GD t…

Cited by 18SourcePDFScholar
2023

The Implicit Bias of Minima Stability in Multivariate Shallow ReLU Networks

ICLR 2023poster

We study the type of solutions to which stochastic gradient descent converges when used to train a single hidden-layer multivariate ReLU network with the quadratic loss. Our results are based on a dynamical stability analysis. In the univariate case, it was shown that linearly stable minima correspo…

Cited by 9SourcePDFScholar
2022

Implicit Bias of the Step Size in Linear Diagonal Neural Networks

ICML 2022spotlight

Focusing on diagonal linear networks as a model for understanding the implicit bias in underdetermined models, we show how the gradient descent step size can have a large qualitative effect on the implicit bias, and thus on generalization ability. In particular, we show how using large step size for…

Cited by 58SourcePDFScholar
2021

On the Implicit Bias of Initialization Shape: Beyond Infinitesimal Mirror Descent

ICML 2021oral

Recent work has highlighted the role of initialization scale in determining the structure of the solutions that gradient methods converge to. In particular, it was shown that large initialization leads to the neural tangent kernel regime solution, whereas small initialization leads to so called “ric…

Cited by 97SourcePDFScholar
2020

At Stability's Edge: How to Adjust Hyperparameters to Preserve Minima Selection in Asynchronous Training of Neural Networks?

ICLR 2020spotlight

Background: Recent developments have made it possible to accelerate neural networks training significantly using large batch sizes and data parallelism. Training in an asynchronous fashion, where delay occurs, can make training even more scalable. However, asynchronous training has its pitfalls, mai…

Cited by 21SourcecodeScholar
2019

Convergence of Gradient Descent on Separable Data

AISTATS 2019poster

We provide a detailed study on the implicit bias of gradient descent when optimizing loss functions with strictly monotone tails, such as the logistic loss, over separable datasets. We look at two basic questions: (a) what are the conditions on the tail of the loss function under which gradient desc…

Cited by 186SourcePDFScholar
2019

Lexicographic and Depth-Sensitive Margins in Homogeneous and Non-Homogeneous Deep Models

ICML 2019oral

With an eye toward understanding complexity control in deep learning, we study how infinitesimal regularization or gradient descent optimization lead to margin maximizing solutions in both homogeneous and non homogeneous models, extending previous work that focused on infinitesimal regularization on…

Cited by 86SourcePDFScholar
2019

Stochastic Gradient Descent on Separable Data: Exact Convergence with a Fixed Learning Rate

AISTATS 2019poster

Stochastic Gradient Descent (SGD) is a central tool in machine learning. We prove that SGD converges to zero loss, even with a fixed (non-vanishing) learning rate — in the special case of homogeneous linear classifiers with smooth monotone loss functions, optimized on linearly separable data. Previo…

Cited by 120SourcePDFScholar
2018

The Implicit Bias of Gradient Descent on Separable Data

ICLR 2018poster

We show that gradient descent on an unregularized logistic regression problem, for almost all separable datasets, converges to the same direction as the max-margin solution. The result generalizes also to other monotone decreasing loss functions with an infimum at infinity, and we also discuss a mul…