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2025A&A...693A.246P - Astronomy and Astrophysics, volume 693A246 (2025/1-1)

Machine-learning approach for mapping stable orbits around planets.

PINHEIRO T.F.L.L., SFAIR R. and RAMON G.

Abstract (from CDS):

Context. Numerical N-body simulations are typically employed to map stability regions around exoplanets. This provides insights into the potential presence of satellites and ring systems.
Aims. We used machine-learning (ML) techniques to generate predictive maps of stable regions surrounding a hypothetical planet. This approach can also be applied to planet-satellite systems, planetary ring systems, and other similar systems.
Methods. From a set of 105 numerical simulations, each incorporating nine orbital features for the planet and test particle, we created a comprehensive dataset of three-body problem outcomes (star-planet-test particle). Simulations were classified as stable or unstable based on the stability criterion that a particle must remain stable over a time span of 104 orbital periods of the planet. Various ML algorithms were compared and fine-tuned through hyperparameter optimization to identify the most effective predictive model. All tree-based algorithms demonstrated a comparable accuracy performance.
Results. The optimal model employs the extreme gradient boosting algorithm and achieved an accuracy of 98.48%, with 94% recall and precision for stable particles and 99% for unstable particles.
Conclusions. ML algorithms significantly reduce the computational time in three-body simulations. They are approximately 105 times faster than traditional numerical simulations. Based on the saved training models, predictions of entire stability maps are made in less than a second, while an equivalent numerical simulation can take up to a few days. Our ML model results will be accessible through a forthcoming public web interface, which will facilitate a broader scientific application.

Abstract Copyright: © The Authors 2025

Journal keyword(s): methods: numerical - planets and satellites: dynamical evolution and stability

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