Shortest Path in LEO Satellite Constellation Networks: An Explicit Analytic Approach

The Shortest Distance Path (SDP) problem is a critical routing issue in communication networks, particularly in satellite networks. Typically, SDP is solved by graph-based iterative algorithms, while an explicit or analytic approach is challenging. However, considering the orbit dynamics and topolog...

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Published inIEEE journal on selected areas in communications Vol. 42; no. 5; pp. 1175 - 1187
Main Authors Chen, Quan, Yang, Lei, Zhao, Yong, Wang, Yi, Zhou, Haibo, Chen, Xiaoqian
Format Journal Article
LanguageEnglish
Published New York IEEE 01.05.2024
The Institute of Electrical and Electronics Engineers, Inc. (IEEE)
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ISSN0733-8716
1558-0008
1558-0008
DOI10.1109/JSAC.2024.3365873

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Summary:The Shortest Distance Path (SDP) problem is a critical routing issue in communication networks, particularly in satellite networks. Typically, SDP is solved by graph-based iterative algorithms, while an explicit or analytic approach is challenging. However, considering the orbit dynamics and topology regularity, this paper proposes, for the first time, an explicit analytic phase-based algorithm StepClimb to directly solve the SDP in low-Earth orbit (LEO) satellite networks. Based on the relationship between satellite phase and inter-satellite link distance, the SDP is modeled with the satellite phase, and SDP problem is converted into a total phase offset problem through theoretical derivations. Then StepClimb is derived in two cases, respectively. Monte-Carlo simulations verify StepClimb's accuracy, which has zero error in the mono-valley case and has less than 0.1% error in the bi-valley case. The algorithm performs better in larger-scale constellations and can save over 99.4% computational cost compared to Dijkstra algorithm. Further, the SDP pattern and features in Starlink constellation are analyzed. The model proves that most inter-plane hops in the SDP occur successively, and the simulations further indicate that these hops prefer satellites in the higher latitude regions.
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ISSN:0733-8716
1558-0008
1558-0008
DOI:10.1109/JSAC.2024.3365873