4.8 Article

An Efficient 3-D Positioning Approach to Minimize Required UAVs for IoT Network Coverage

期刊

IEEE INTERNET OF THINGS JOURNAL
卷 9, 期 1, 页码 558-571

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/JIOT.2021.3084521

关键词

Three-dimensional displays; Mathematical model; Internet of Things; Unmanned aerial vehicles; Quality of service; Wireless networks; Satellite broadcasting; Internet of Things (IoT); optimization; positioning; unmanned aerial vehicle (UAV)

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This article proposes an efficient method for determining the minimum number and optimal positions of UAVs in wireless networks. It uses an iterative algorithm to update the number of UAVs and solves a mathematical model to determine their positions. The proposed method outperforms existing approaches in terms of UAV quantity, user data rates, and simulation time.
Using unmanned aerial vehicles (UAVs) to cover users in wireless networks has increased in recent years. Deploying UAVs in appropriate positions is important to cover users and nodes properly. In this article, we propose an efficient approach to determine the minimum number of required UAVs and their optimal positions. To this end, we use an iterative algorithm that updates the number of required UAVs at each iteration. To determine the optimal position for the UAVs, we present a mathematical model and solve it accurately after linearizing. One of the inputs of the mathematical model is a set of candidate points for UAV deployments in 2-D space. The mathematical model selects a set of points among candidate points and determines the altitude of each UAV. To provide a suitable set of candidate points, we also propose a candidate point selection method: the MergeCells method. The simulation results show that the proposed approach performs better than the 3-D P-median approach introduced in the literature. We also compare different candidate point selection approaches, and we show that the MergeCells method outperforms other methods in terms of the number of UAVs, user data rates, and simulation time.

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