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20232026
most citedComplete Neural Networks for Complete Euclidean Graphs

4 citations · 4 across the 5 of their papers we have counts for

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cs.LG2026

Weisfeiler-Leman Is Incomplete on Simple Spectrum Graphs, so Canonicalize Them

Snir Hordan, Nadav Dym, Tim Seppelt

Graphs with a simple spectrum admit cubic-time isomorphism testing, yet we prove that for every natural number , the -Weisfeiler-Leman (-WL) test cannot distinguish all no…

cs.LG2026

When and How to Canonize: A Generalization Perspective

Yonatan Sverdlov, Benjamin Friedman, Snir Hordan +1

While invariant architectures are standard for processing symmetric data, there is growing interest in achieving invariance by applying group averaging or canonization to non-invar…

cs.LG2026

Quantitative Approximation Rates for Group Equivariant Learning

Jonathan W. Siegel, Snir Hordan, Hannah Lawrence +2

The universal approximation theorem establishes that neural networks can approximate any continuous function on a compact set. Later works in approximation theory provide quantitat…

cs.LG2025

Spectral Graph Neural Networks are Incomplete on Graphs with a Simple Spectrum

Snir Hordan, Maya Bechler-Speicher, Gur Lifshitz +1

Spectral features are widely incorporated within Graph Neural Networks (GNNs) to improve their expressive power, or their ability to distinguish among non-isomorphic graphs. One po…

cs.LG2024

Weisfeiler Leman for Euclidean Equivariant Machine Learning

Snir Hordan, Tal Amir, Nadav Dym

The -Weisfeiler-Leman (-WL) graph isomorphism test hierarchy is a common method for assessing the expressive power of graph neural networks (GNNs). Recently, GNNs whose expre…

cs.LG2023★ 4 cited

Complete Neural Networks for Complete Euclidean Graphs

Snir Hordan, Tal Amir, Steven J. Gortler +1

Neural networks for point clouds, which respect their natural invariance to permutation and rigid motion, have enjoyed recent success in modeling geometric phenomena, from molecula…