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Inferring Interpretable Models of Fragmentation Functions using Symbolic Regression

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abstract

Machine learning is rapidly making its path into natural sciences, including high-energy physics. We present the first study that infers, directly from experimental data, a functional form of fragmentation functions. The latter represent a key ingredient to describe physical observables measured in high-energy physics processes that involve hadron production, and predict their values at different energy. Fragmentation functions can not be calculated in theory and have to be determined instead from data. Traditional approaches rely on global fits of experimental data using a pre-assumed functional form inspired from phenomenological models to learn its parameters. This novel approach uses a ML technique, namely symbolic regression, to learn an analytical model from measured charged hadron multiplicities. The function learned by symbolic regression resembles the Lund string function and describes the data well, thus representing a potential candidate for use in global FFs fits. This study represents an approach to follow in such QCD-related phenomenology studies and more generally in sciences.

fields

hep-ph 1

years

2025 1

verdicts

CONDITIONAL 1

representative citing papers

Generalized Parton Distributions from Symbolic Regression

hep-ph · 2025-04-17 · conditional · novelty 6.0

Symbolic regression fits to lattice QCD and model GPDs show that the isovector GPD H_{u-d} approximately factorizes in x and t in the trained kinematic region, and a new Taylor-coefficient clustering criterion (ECC) groups the many fits into a few stable solution families.

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  • Generalized Parton Distributions from Symbolic Regression hep-ph · 2025-04-17 · conditional · none · ref 16 · internal anchor

    Symbolic regression fits to lattice QCD and model GPDs show that the isovector GPD H_{u-d} approximately factorizes in x and t in the trained kinematic region, and a new Taylor-coefficient clustering criterion (ECC) groups the many fits into a few stable solution families.