Wireless IoT sensors data collection reward maximization by leveraging multiple energy- and storage-constrained UAVs

IF 1.1 3区 计算机科学 Q1 BUSINESS, FINANCE
Francesco Betti Sorbelli , Alfredo Navarra , Lorenzo Palazzetti , Cristina M. Pinotti , Giuseppe Prencipe
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引用次数: 0

Abstract

We consider Internet of Things (IoT) sensors deployed inside an area to be monitored. Drones can be used to collect the data from the sensors, but they are constrained in energy and storage. Therefore, all drones need to select a subset of sensors whose data are the most relevant to be acquired, modeled by assigning a reward. We present an optimization problem called Multiple-drone Data-collection Maximization Problem (MDMP) whose objective is to plan a set of drones' missions aimed at maximizing the overall reward from the collected data, and such that each individual drone's mission energy cost and total collected data are within the energy and storage limits, respectively. We optimally solve MDMP by proposing an Integer Linear Programming based algorithm. Since MDMP is NP-hard, we devise suboptimal algorithms for single- and multiple-drone scenarios. Finally, we thoroughly evaluate our algorithms on the basis of random generated synthetic data.

通过利用多个能量和存储受限的无人机,无线物联网传感器数据收集奖励最大化
我们认为物联网(IoT)传感器部署在要监控的区域内。无人机可以用来收集传感器的数据,但它们在能量和存储方面受到限制。因此,所有无人机都需要选择一个子集的传感器,通过分配奖励来建模,这些传感器的数据最相关。我们提出了一个优化问题,称为多架无人机数据收集最大化问题(MDMP),其目标是规划一组无人机的任务,旨在最大限度地提高收集数据的总体回报,并使每架无人机的飞行任务能量成本和收集的总数据分别在能量和存储限制内。我们通过提出一种基于整数线性规划的算法来优化求解MDMP。由于MDMP是NP难的,我们为单无人机和多无人机场景设计了次优算法。最后,我们在随机生成的合成数据的基础上对我们的算法进行了全面的评估。
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来源期刊
Journal of Computer and System Sciences
Journal of Computer and System Sciences 工程技术-计算机:理论方法
CiteScore
3.70
自引率
0.00%
发文量
58
审稿时长
68 days
期刊介绍: The Journal of Computer and System Sciences publishes original research papers in computer science and related subjects in system science, with attention to the relevant mathematical theory. Applications-oriented papers may also be accepted and they are expected to contain deep analytic evaluation of the proposed solutions. Research areas include traditional subjects such as: • Theory of algorithms and computability • Formal languages • Automata theory Contemporary subjects such as: • Complexity theory • Algorithmic Complexity • Parallel & distributed computing • Computer networks • Neural networks • Computational learning theory • Database theory & practice • Computer modeling of complex systems • Security and Privacy.
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