Spin–Orbit Coupling of the Ellipsoidal Secondary in a Binary Asteroid System

Abstract In our solar system, spin–orbit coupling is a common phenomenon in binary asteroid systems, where the mutual orbits are no longer invariant due to exchange of angular momentum between translation and rotation. In this work, dynamical structures in phase space are explored for the problem of spin–orbit coupling by taking advantage of analytical and numerical methods. In particular, the technique of Poincaré sections is adopted to reveal numerical structures, which are dependent on the total angular momentum, the Hamiltonian, mass ratio, and asphericity parameter. Analytical study based on perturbative treatments shows that high-order and/or secondary spin–orbit resonances are responsible for numerical structures arising in Poincaré sections. Analytical solutions are applied to (65803) Didymos, (80218) VO 123 and (4383) Suruga to reveal their phase-space structures, showing that there is a high possibility for them to locate inside secondary 1:1 spin–orbit resonance.

Authors

Publication Details

Journal
The Astronomical Journal
Published
2024-09-09
DOI
https://doi.org/10.3847/1538-3881/ad6988
Primary Topic
Astro and Planetary Science
Type
article
Field-Weighted Citation Impact
0.00

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article

Spin–Orbit Coupling of the Ellipsoidal Secondary in a Binary Asteroid System

Hanlun Lei
The Astronomical Journal
Astro and Planetary Science
article

Spin–Orbit Coupling of the Ellipsoidal Secondary in a Binary Asteroid System

Hanlun Lei
article en

Abstract

Abstract In our solar system, spin–orbit coupling is a common phenomenon in binary asteroid systems, where the mutual orbits are no longer invariant due to exchange of angular momentum between translation and rotation. In this work, dynamical structures in phase space are explored for the problem of spin–orbit coupling by taking advantage of analytical and numerical methods. In particular, the technique of Poincaré sections is adopted to reveal numerical structures, which are dependent on the total angular momentum, the Hamiltonian, mass ratio, and asphericity parameter. Analytical study based on perturbative treatments shows that high-order and/or secondary spin–orbit resonances are responsible for numerical structures arising in Poincaré sections. Analytical solutions are applied to (65803) Didymos, (80218) VO 123 and (4383) Suruga to reveal their phase-space structures, showing that there is a high possibility for them to locate inside secondary 1:1 spin–orbit resonance.

The Astronomical JournalVol. 168(4)
National Natural Science Foundation of China, National Key Research and Development Program of China
Openalex Percentile: Top 89%
Astro and Planetary Science
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