Quantum Annealing-Based Algorithm for Efficient Coalition Formation Among LEO Satellites

The increasing number of Low Earth Orbit (LEO) satellites, driven by lower manufacturing and launch costs, is proving invaluable for Earth observation missions and low-latency internet connectivity. However, as the number of satellites increases, the number of communication links to maintain also rises, making the management of this vast network increasingly challenging and highlighting the need for clustering satellites into efficient groups as a promising solution. This paper formulates the clustering of LEO satellites as a coalition structure generation (CSG) problem and leverages quantum annealing to solve it. We represent the satellite network as a graph and obtain the optimal partitions using a hybrid quantum-classical algorithm called GCS-Q. The algorithm follows a top-down approach by iteratively splitting the graph at each step using a quadratic unconstrained binary optimization (QUBO) formulation. To evaluate our approach, we utilize real-world three-line element set (TLE/3LE) data for Starlink satellites from Celestrak. Our experiments, conducted using the D-Wave Advantage annealer and the state-of-the-art solver Gurobi, demonstrate that the quantum annealer significantly outperforms classical methods in terms of runtime while maintaining the solution quality. The performance achieved with quantum annealers surpasses the capabilities of classical computers, highlighting the transformative potential of quantum computing in optimizing the management of large-scale satellite networks.

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Publication Details

Published
2024-09-15
DOI
https://doi.org/10.1109/qce60285.2024.10279
Citations
4
Primary Topic
Satellite Communication Systems
Type
article
Field-Weighted Citation Impact
5.20
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article

Quantum Annealing-Based Algorithm for Efficient Coalition Formation Among LEO Satellites

Marlon Nuske, Antonio Macaluso, Supreeth Mysore Venkatesh, Matthias Klusch et al.
4 citations
Satellite Communication Systems
5.20
article

Quantum Annealing-Based Algorithm for Efficient Coalition Formation Among LEO Satellites

Marlon Nuske, Antonio Macaluso, Supreeth Mysore Venkatesh, Matthias Klusch, Andreas Dengel
article en
4 citations

Abstract

The increasing number of Low Earth Orbit (LEO) satellites, driven by lower manufacturing and launch costs, is proving invaluable for Earth observation missions and low-latency internet connectivity. However, as the number of satellites increases, the number of communication links to maintain also rises, making the management of this vast network increasingly challenging and highlighting the need for clustering satellites into efficient groups as a promising solution. This paper formulates the clustering of LEO satellites as a coalition structure generation (CSG) problem and leverages quantum annealing to solve it. We represent the satellite network as a graph and obtain the optimal partitions using a hybrid quantum-classical algorithm called GCS-Q. The algorithm follows a top-down approach by iteratively splitting the graph at each step using a quadratic unconstrained binary optimization (QUBO) formulation. To evaluate our approach, we utilize real-world three-line element set (TLE/3LE) data for Starlink satellites from Celestrak. Our experiments, conducted using the D-Wave Advantage annealer and the state-of-the-art solver Gurobi, demonstrate that the quantum annealer significantly outperforms classical methods in terms of runtime while maintaining the solution quality. The performance achieved with quantum annealers surpasses the capabilities of classical computers, highlighting the transformative potential of quantum computing in optimizing the management of large-scale satellite networks.

University of Kaiserslautern (DE), University of Koblenz and Landau (DE), German Research Centre for Artificial Intelligence (DE)
Openalex Percentile: Top 5%
Satellite Communication Systems
5.20
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Quantum Annealing-Based Algorithm for Efficient Coalition Formation Among LEO Satellites — Marlon Nuske, Antonio Macaluso, et al. · (2024) | TGRS Research Map | TGRS