2022
DOI: 10.3390/s22239304
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An Efficient Multi-Dimensional Resource Allocation Mechanism for Beam-Hopping in LEO Satellite Network

Abstract: Low Earth Orbit (LEO) satellite communication networks have become an important means to provide internet access services for areas with limited infrastructure. Compared with the Geostationary Earth Orbit (GEO) satellites, the LEO satellites have limited on-board communication caching and calculating resources. Furthermore, the distribution of traffic requests is dynamically changing and uneven due to the relative movement between the LEO satellites and the ground. Therefore, how to schedule the multi-dimensio… Show more

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Cited by 5 publications
(2 citation statements)
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“…For instance, Li et al [13] have proposed multiple optimization frameworks, including hierarchical, joint and dynamic resource optimizations for maximizing the throughput of integrated satellite-terrestrial networks. The authors of [14] have provided a multi-dimensional resource allocation framework employing weighted greedy and genetic algorithms to improve the performance of LEO satellite networks. Tran et al [15] have studied a joint optimization problem in cache-aided LEO satellite networks to maximize the minimum throughput of ground users.…”
Section: A Recent Literature On Leo Satellite Networkmentioning
confidence: 99%
See 1 more Smart Citation
“…For instance, Li et al [13] have proposed multiple optimization frameworks, including hierarchical, joint and dynamic resource optimizations for maximizing the throughput of integrated satellite-terrestrial networks. The authors of [14] have provided a multi-dimensional resource allocation framework employing weighted greedy and genetic algorithms to improve the performance of LEO satellite networks. Tran et al [15] have studied a joint optimization problem in cache-aided LEO satellite networks to maximize the minimum throughput of ground users.…”
Section: A Recent Literature On Leo Satellite Networkmentioning
confidence: 99%
“…Now the optimization problem in ( 13) can be reformulated as max ϱ l,i ,ϱ l,j (Ψ l,i log 2 (γ l,i ) + Ω l,i + Ψ l,j log 2 (γ l,j ) + Ω l,j ) − ϕ t−1 (P l (ϱ l,i+ϱ l,j ) + p c ) (14) s.t. (12a), (12b), (11c), (11e), Now we employ the Lagrangian dual method to efficiently solve the optimization problem (14). The Lagrangian function to solve problem ( 14) can be defined as Equation (15) on the top of this page, where λ = {λ 1 , λ 2 , λ 3 , λ 4 } and ∆ = ϱ l,i +ϱ l,j .…”
Section: A Noma Power Allocation At Leo Satellite: Step-1mentioning
confidence: 99%