Feature extraction in partial wave analysis using $K$-matrix approach
Adam B. Mapa II, Denny Lane B. Sombillo

TL;DR
This paper develops a deep neural network approach to classify partial waves in scattering processes using $K$-matrix parametrized data, aiding resonance identification in complex invariant mass distributions.
Contribution
It introduces a novel application of deep neural networks to classify partial waves in scattering data modeled with $K$-matrix parametrization, enhancing resonance analysis.
Findings
DNN achieved 69% accuracy in classifying resonant vs non-resonant partial waves.
The method effectively incorporates $K$-matrix and Blatt-Weisskopf barrier factors.
Application demonstrated on pion-nucleon scattering data.
Abstract
Structures in the invariant mass distribution are often linked to unstable intermediate states or resonances. In experiments, many signals are detected which have broad, overlapping or intricate profiles, which makes their characterization a formidable task. To ascertain whether or not these enhancements are resonances, and to determine their physical parameters, such as the resonance mass, coupling strength, resonance width, and quantum numbers, a tool known as partial wave analysis (PWA) is employed. To ensure unitarity, and to account for superposing states and non-resonant effects in modeling the scattering amplitude, -matrix parametrization is utilized. To factor in the centrifugal effects on the decay rates arising from breakup processes in nonzero angular momenta, the Blatt-Weisskopf barrier factors are incorporated into the formulation. In this study, -matrix parametrized…
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Taxonomy
TopicsQuantum Chromodynamics and Particle Interactions · Nuclear physics research studies · Neutrino Physics Research
