2020
DOI: 10.1109/jiot.2019.2954620
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Unmanned Aerial Vehicle Base Station (UAV-BS) Deployment With Millimeter-Wave Beamforming

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Cited by 142 publications
(91 citation statements)
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“…When transceivers or BSs are mounted on flying UAVs, they are known as aerial BSs, Drone-BSs, or UAV-BSs [73]. These kinds of UAVs are expected to form flying cells and satisfy the growing data demands of users [74]. UAV-BSs can extend the capacity of the next-generation cellular networks (i.e., 5G, B5G, and 6G) due to their flexible mobility, their rapid deployability, and their LoS communication links [75].…”
Section: ) Uav Base Station (Uav-bs)mentioning
confidence: 99%
“…When transceivers or BSs are mounted on flying UAVs, they are known as aerial BSs, Drone-BSs, or UAV-BSs [73]. These kinds of UAVs are expected to form flying cells and satisfy the growing data demands of users [74]. UAV-BSs can extend the capacity of the next-generation cellular networks (i.e., 5G, B5G, and 6G) due to their flexible mobility, their rapid deployability, and their LoS communication links [75].…”
Section: ) Uav Base Station (Uav-bs)mentioning
confidence: 99%
“…In this section, we introduce the method to solve Lagrangian problem (15) as well as adjusting the Lagrangian multipliers to deduce a good feasible solution to the original problem (12). A two-loop optimization framework is developed, where the inner-loop optimizes the Lagrangian problem (15) for given Lagrangian multipliers, and the outer-loop updates the multipliers to decrease the duality gap.…”
Section: Solution Of the Lagrangian Problemmentioning
confidence: 99%
“…For any given Lagrangian multipliers, the optimal solution for Lagrangian problem ( 15) is an upper bound on original problem ( 12) [24]. To decrease the duality gap and obtain a feasible solution to original problem (12), the Lagrangian (15). multipliers need to be adjusted.…”
Section: B Lagrangian Relaxationmentioning
confidence: 99%
“…To decrease the duality gap between Lagrangian problem (15) and original problem (12), the Lagrangian multipliers need to be adjusted. This is actually a dual problem with respect to Lagrangian multipliers, which can be optimized by the gradient method [31].…”
Section: Updating Lagrangian Multipliersmentioning
confidence: 99%