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UAV-Assisted Wireless Charging for Energy-Constrained IoT Devices Using Dynamic Matching

机译:使用动态匹配的可UAV辅助无线充电用于能量受限的IOT设备

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摘要

In the emerging Internet-of-Things (IoT) paradigm, the lifetime of energy-constrained devices (ECDs) cannot be ensured due to the limited battery capacity. In this article, unmanned aerial vehicles (UAVs) are served as carriers of wireless power chargers (WPCs) to charge the ECDs. Aiming at maximizing the total amount of charging energy under the constraints of the UAVs and WPCs, a multiple-period charging process problem is formulated. To address this problem, bipartite matching with one-sided preferences is introduced to model the charging relationship between the ECDs and UAVs. Nevertheless, the traditional one-shot static matching is not suitable for this dynamic scenario, and thus the problem is further solved by the novel multiple-stage dynamic matching. Besides, the wireless charging process is history dependent since the current matching result will influence the future initial charging status, and consequently, the Markov decision process (MDP) and Bellman equation are leveraged. Then, by combining the MDP and random serial dictatorship (RSD) matching algorithm together, a four-step algorithm is proposed. In our proposed algorithm, the local MDPs for the ECDs are set up first. Next, using the RSD algorithm, all possible actions can be presented according to the current state. Then, the joint MDP is built based on the local MDPs and all the possible matching results. Finally, the Bellman equation is utilized to select the optimal branch. Finally, simulation results demonstrate the effectiveness of our proposed algorithm.
机译:在新出现的内容互联网(物联网)范式中,由于电池容量有限,不能确保能量受限装置(ECD)的寿命。在本文中,无人驾驶飞行器(无人机)作为无线电力充电器(WPC)的载体,以对ECD充电。旨在最大化无人机和WPC的限制下的充电能量的总量,配制了多个周期充电过程问题。为了解决这个问题,引入了与单面偏好的二分匹配,以模拟ECD和UAV之间的充电关系。然而,传统的一拍静态匹配不适合这种动态场景,因此通过新颖的多阶段动态匹配进一步解决了问题。此外,无线充电过程是历史,因为当前匹配结果将影响未来的初始充电状态,因此,利用马尔可夫决策过程(MDP)和Bellman方程。然后,通过将MDP和随机串行独裁者(RSD)匹配算法组合在一起,提出了一种四步算法。在我们所提出的算法中,首先设置ECD的本地MDP。接下来,使用RSD算法,可以根据当前状态呈现所有可能的动作。然后,联合MDP基于本地MDP和所有可能的匹配结果构建。最后,利用Bellman方程来选择最佳分支。最后,仿真结果表明了我们所提出的算法的有效性。

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