activity
20192022
most citedOn the Spectral Bias of Convolutional Neural Tangent and Gaussian Process Kernels

5 citations · 6 across the 2 of their papers we have counts for

collaborators

6 papers

cs.LG20225 cited

On the Spectral Bias of Convolutional Neural Tangent and Gaussian Process Kernels

Amnon Geifman, Meirav Galun, David Jacobs +1

We study the properties of various over-parametrized convolutional neural architectures through their respective Gaussian process and neural tangent kernels. We prove that, with no…

cs.LG20211 cited

Spectral Analysis of the Neural Tangent Kernel for Deep Residual Networks

Yuval Belfer, Amnon Geifman, Meirav Galun +1

Deep residual network architectures have been shown to achieve superior accuracy over classical feed-forward networks, yet their success is still not fully understood. Focusing on…

cs.LG2020

On the Similarity between the Laplace and Neural Tangent Kernels

Amnon Geifman, Abhay Yadav, Yoni Kasten +3

Recent theoretical work has shown that massively overparameterized neural networks are equivalent to kernel regressors that use Neural Tangent Kernels(NTK). Experiments show that t…

cs.LG2020

Frequency Bias in Neural Networks for Input of Non-Uniform Density

Ronen Basri, Meirav Galun, Amnon Geifman +3

Recent works have partly attributed the generalization ability of over-parameterized neural networks to frequency bias -- networks trained with gradient descent on data drawn from…

cs.CV2019

Averaging Essential and Fundamental Matrices in Collinear Camera Settings

Amnon Geifman, Yoni Kasten, Meirav Galun +1

Global methods to Structure from Motion have gained popularity in recent years. A significant drawback of global methods is their sensitivity to collinear camera settings. In this…

cs.CV2019

Algebraic Characterization of Essential Matrices and Their Averaging in Multiview Settings

Yoni Kasten, Amnon Geifman, Meirav Galun +1

Essential matrix averaging, i.e., the task of recovering camera locations and orientations in calibrated, multiview settings, is a first step in global approaches to Euclidean stru…