Title :
Using multiple unmanned aerial vehicles to maintain connectivity of MANETs
Author :
Ming Zhu ; Zhiping Cai ; Dong Zhao ; Junhui Wang ; Ming Xu
Author_Institution :
Coll. of Comput., Nat. Univ. of Defense Technol., Changsha, China
Abstract :
Unmanned Aerial Vehicles (UAVs) have emerged as promising relay platforms to improve the connectivity of ground Mobile Ad Hoc Networks (MANETs). Due to the relatively high cost of UAVs, a lot of efforts have been made to optimize the deployment of UAVs so that the number of UAVs needed in maintaining the connectivity of ground nodes can be minimized. However, existing work on optimization of UAVs´ deployment hasn´t considered the situation that there are already some UAVs deployed in the field. In this paper, we study the problem of deploying minimum number of UAVs to maintain the connectivity of ground MANETs under the condition that some UAVs have already been deployed in the field. We formulate this problem as a Minimum Steiner Tree problem with Existing Mobile Steiner points under Edge Length Bound constraints (MST-EMSELB) and prove that the problem is NP-Complete. We also propose an Existing UAVs Aware (EUA) polynomial time approximate algorithm for the MST-EMSELB problem that uses a maximum match heuristic to compute new positions for existing UAVs. Simulation results demonstrate that the proposed EUA method has bester performance than a non-EUA method in the term of needed new UAV numbers. Compared with the non-EUA method, the EUA method can reduce at most 60% of the new UAVs number.
Keywords :
autonomous aerial vehicles; computational complexity; mobile ad hoc networks; number theory; relay networks (telecommunication); trees (mathematics); EUA method; MANET; MST-EMSELB; NP-complete; UAV aware polynomial time approximate algorithm; UAV numbers; edge length bound constraints; existing mobile Steiner points; ground mobile ad hoc networks; ground nodes; maximum match heuristic; minimum Steiner tree problem; multiple unmanned aerial vehicles; relay platforms; Ad hoc networks; Approximation algorithms; Mobile communication; Mobile computing; Polynomials; Relays; Steiner trees; Minimum Steiner Tree; Mobile Relay; Unmanned Aerial Vehicles;
Conference_Titel :
Computer Communication and Networks (ICCCN), 2014 23rd International Conference on
Conference_Location :
Shanghai
DOI :
10.1109/ICCCN.2014.6911826