SYMBA: Symbolic Computation of Squared Amplitudes in High Energy Physics with Machine Learning
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Abstract (arXiv)
The cross section is one of the most important physical quantities in high-energy physics and the most time consuming to compute. While machine learning has proven to be highly successful in numerical calculations in high-energy physics, analytical calculations using machine learning are still in their infancy. In this work, we use a sequence-to-sequence model, specifically, a transformer, to compute a key element of the cross section calculation, namely, the squared amplitude of an interaction. We show that a transformer model is able to predict correctly 97.6% and 99% of squared amplitudes of QCD and QED processes, respectively, at a speed that is up to orders of magnitude faster than current symbolic computation frameworks. We discuss the performance of the current model, its limitations and possible future directions for this work.
Key facts. Cited by 13 papers in the map (data through 14 Oct 2026). Builds on 18 of its 29 references that are in the map. First posted on arXiv 17 Jun 2022.
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18 of 29 references.
References · 18
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6 more
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Citing papers per year: 2022: 1; 2023: 4; 2024: 3; 2025: 3; 2026: 2.
13 papers.
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- 2023Deep symbolic regression for physics guided by units constraints: toward the automated discovery of physical lawscited by 55
- 2023Deep Learning Symmetries and Their Lie Groups, Algebras, and Subalgebras from First Principlescited by 22
- 2024Transforming the Bootstrap: Using Transformers to Compute Scattering Amplitudes in Planar N = 4 Super Yang-Mills Theorycited by 18
- 2022Is the Machine Smarter than the Theorist: Deriving Formulas for Particle Kinematics with Symbolic Regressioncited by 8
- 2024Can Transformers Do Enumerative Geometry?cited by 8
- 2023Oracle-Preserving Latent Flowscited by 5
- 2024Exploring the Truth and Beauty of Theory Landscapes with Machine Learningcited by 4
- 2025A Perspective on Symbolic Machine Learning in Physical Sciencescited by 3
- 2023Seeking Truth and Beauty in Flavor Physics with Machine Learningcited by 2
- 2025Generating particle physics Lagrangians with transformerscited by 1
- 2025Machine-Learning-Assisted Photonic Device Development: A Multiscale Approach from Theory to Characterizationcited by 0
- 2026Efficient AI-Inspired Reduction of Feynman Integrals via Tube Seedingcited by 0
1 more
- 2026Graph Neural Networks for the Graphical Bootstrapcited by 0
- 2026Graph Neural Networks for the Graphical Bootstrap3 Jul 2026
- 2026Efficient AI-Inspired Reduction of Feynman Integrals via Tube Seeding9 Jun 2026
- 2025Machine-Learning-Assisted Photonic Device Development: A Multiscale Approach from Theory to Characterization24 Jun 2025
- 2025A Perspective on Symbolic Machine Learning in Physical Sciences25 Feb 2025
- 2025Generating particle physics Lagrangians with transformers16 Jan 2025
- 2024Can Transformers Do Enumerative Geometry?27 Aug 2024
- 2024Transforming the Bootstrap: Using Transformers to Compute Scattering Amplitudes in Planar N = 4 Super Yang-Mills Theory9 May 2024
- 2024Exploring the Truth and Beauty of Theory Landscapes with Machine Learning21 Jan 2024
- 2023Seeking Truth and Beauty in Flavor Physics with Machine Learning31 Oct 2023
- 2023Deep symbolic regression for physics guided by units constraints: toward the automated discovery of physical laws6 Mar 2023
- 2023Oracle-Preserving Latent Flows2 Feb 2023
- 2023Deep Learning Symmetries and Their Lie Groups, Algebras, and Subalgebras from First Principles13 Jan 2023
- 2023Deep symbolic regression for physics guided by units constraints: toward the automated discovery of physical lawscited by 55
- 2023Deep Learning Symmetries and Their Lie Groups, Algebras, and Subalgebras from First Principlescited by 22
- 2024Transforming the Bootstrap: Using Transformers to Compute Scattering Amplitudes in Planar N = 4 Super Yang-Mills Theorycited by 18
- 2022Is the Machine Smarter than the Theorist: Deriving Formulas for Particle Kinematics with Symbolic Regressioncited by 8
- 2024Can Transformers Do Enumerative Geometry?cited by 8
- 2023Oracle-Preserving Latent Flowscited by 5
- 2024Exploring the Truth and Beauty of Theory Landscapes with Machine Learningcited by 4
- 2025A Perspective on Symbolic Machine Learning in Physical Sciencescited by 3
- 2023Seeking Truth and Beauty in Flavor Physics with Machine Learningcited by 2
- 2025Generating particle physics Lagrangians with transformerscited by 1
- 2025Machine-Learning-Assisted Photonic Device Development: A Multiscale Approach from Theory to Characterizationcited by 0
- 2026Efficient AI-Inspired Reduction of Feynman Integrals via Tube Seedingcited by 0
12 most cited of 13 All 13 (JSON)
- 2026Graph Neural Networks for the Graphical Bootstrap3 Jul 2026
- 2026Efficient AI-Inspired Reduction of Feynman Integrals via Tube Seeding9 Jun 2026
- 2025Machine-Learning-Assisted Photonic Device Development: A Multiscale Approach from Theory to Characterization24 Jun 2025
- 2025A Perspective on Symbolic Machine Learning in Physical Sciences25 Feb 2025
- 2025Generating particle physics Lagrangians with transformers16 Jan 2025
- 2024Can Transformers Do Enumerative Geometry?27 Aug 2024
- 2024Transforming the Bootstrap: Using Transformers to Compute Scattering Amplitudes in Planar N = 4 Super Yang-Mills Theory9 May 2024
- 2024Exploring the Truth and Beauty of Theory Landscapes with Machine Learning21 Jan 2024
- 2023Seeking Truth and Beauty in Flavor Physics with Machine Learning31 Oct 2023
- 2023Deep symbolic regression for physics guided by units constraints: toward the automated discovery of physical laws6 Mar 2023
- 2023Oracle-Preserving Latent Flows2 Feb 2023
- 2023Deep Learning Symmetries and Their Lie Groups, Algebras, and Subalgebras from First Principles13 Jan 2023
12 newest of 13 All 13 (JSON)