2020
DOI: 10.1109/lwc.2019.2956702
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Joint Placement Design, Admission Control, and Power Allocation for NOMA-Based UAV Systems

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Cited by 30 publications
(38 citation statements)
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“…The authors of [72] extended [19] to joint NOMA power allocation, user pairing, and UAV placement to maximize the minimum sum rate of user pairs. In [73], joint trajectory and power allocation for a NOMA-aBS serving ground users was investigated, aiming to maximize the minimum average rate, whereas [74] improves the number of satisfied users with quality-of-expereince by optimizing the UAV placement, admission control, and NOMA power. For the uplink, authors in [75] investigated NOMA random access Achieved EE is superior to that of benchmark approaches.…”
Section: Non-orthogonal Multiple Access In Aerial Networkmentioning
confidence: 99%
“…The authors of [72] extended [19] to joint NOMA power allocation, user pairing, and UAV placement to maximize the minimum sum rate of user pairs. In [73], joint trajectory and power allocation for a NOMA-aBS serving ground users was investigated, aiming to maximize the minimum average rate, whereas [74] improves the number of satisfied users with quality-of-expereince by optimizing the UAV placement, admission control, and NOMA power. For the uplink, authors in [75] investigated NOMA random access Achieved EE is superior to that of benchmark approaches.…”
Section: Non-orthogonal Multiple Access In Aerial Networkmentioning
confidence: 99%
“…The work in [33] proposes a multiple-input multiple-output (MIMO)-NOMA based UAV network and analyzes the outage probability and ergodic rate with a stochastic geometry model. In [34], the authors investigate the joint UAV placement, admission control, and power allocation to maximize the user number for a heavyloaded NOMA based UAV system. Additionally, exploiting the UAV's high mobility is expected to unlock the full potential of UAV-to-ground communications [35]- [38].…”
Section: B Related Work 1) Terrestrial Networkmentioning
confidence: 99%
“…It is worth noting that it must have ϕ ≥ 0 due to f k,j,n (α k,j [n], q[n]) ≥ 0 within the feasible region of (P3). Inspired by [34], it can be proved that (P4) is equivalent to (P3), when µ ≥ µ * , where µ * is the optimal Lagrange multiplier associated with constraint (17a). In the following, we focus on solving problem (P4).…”
Section: B Joint 3d Uav Trajectory and Power Allocationmentioning
confidence: 99%
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