2022
DOI: 10.48550/arxiv.2201.08187
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An Efficient Lorentz Equivariant Graph Neural Network for Jet Tagging

Shiqi Gong,
Qi Meng,
Jue Zhang
et al.

Abstract: Deep learning methods have been increasingly adopted to study jets in particle physics. However, most of these methods use neural networks as black boxes and fail to incorporate Lorentz group equivariance, a fundamental spacetime symmetry for elementary particles. In this article, we introduce LorentzNet, a new symmetry-preserving deep learning model for jet tagging. Experiments on two representative jet tagging benchmarks show that LorentzNet achieves the best tagging performance and improves significantly ov… Show more

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Cited by 7 publications
(10 citation statements)
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“…Note added: While this paper was being finalized, we became aware of Ref. [50], which had a similar objective. In contrast to that paper, we use transformers to implement a partial Lorentz covariance -one that is most relevant for hadron colliders.…”
Section: Discussionmentioning
confidence: 99%
“…Note added: While this paper was being finalized, we became aware of Ref. [50], which had a similar objective. In contrast to that paper, we use transformers to implement a partial Lorentz covariance -one that is most relevant for hadron colliders.…”
Section: Discussionmentioning
confidence: 99%
“…For a given symmetry, one can construct machine learning methods that are invariant or covariant (in machine learning, this is called equivariant) under the action of that symmetry. For example, recent proposals have shown how to construct Lorentz covariant neural networks [42][43][44]. Symmetries can also be used to build a learned representation of a sample [45].…”
Section: Identifying Asymmetries With Neural Networkmentioning
confidence: 99%
“…Some efforts have also turned towards constructing more expressive features via so-called Energy Flow Polynomials [12,13], or novel QCD inspired features [14,15]. Currently, the most accurate machine learning approaches on jet tagging benchmarks are Lorentz group equivariant message passing networks (LE-MPNNs) [7,16,17]. This approach exploits the fact that the center of mass is accessible through Lorentz boosts and rotations.…”
Section: Center Of Mass Framementioning
confidence: 99%
“…Expanding each f ν in terms of the tensor-product basis φ v1 ⊗ • • • ⊗ φ vν and reorganising the summation (see the SI in V for the details) results exactly in (6) with the ν-correlation features A v arising exactly from the expansion of f ν . Thus, we can alternatively interpret (6) as an efficient linear parametrization of the many-body expansion (7) and the ν-correlation features as natural basis functions for the ν-body term.…”
Section: B Interpretationmentioning
confidence: 99%
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