论文标题

异质固定翼飞机,以弹性覆盖

Heterogeneous Fixed-wing Aerial Vehicles for Resilient Coverage of an Area

论文作者

Shriwastav, Sachin, Song, Zhuoyuan

论文摘要

本文提出了一种分布式方法,以使用固定翼无人机(UAV)的异质覆盖范围来提供任意形状的区域的持续覆盖,并从多个无人机的同时失败中恢复过来。拟议的方法讨论了固定的部署和维护固定翼无人机的同质舰队,并且鉴于边界信息和最小游荡半径。将无人机部署在不同的高度水平,以提供异质覆盖和感应。考虑到最小游荡半径和面积边界,我们使用有效的方形填料方法来部署无人机。无人机在同步运动中刻在这些填料方块上的圆圈上的无人机游荡者,以实现完整的覆盖范围。广场包装的自上而下的层次结构,每个外部广场(超平方)被划分为四个相等大小的内部正方形(子方程式),以在已部署的无人机网络中引入弹性。对于一个失败的子方面无人机,选择有效覆盖范围,选择一个替换邻居,并部署到较高高度的相应超级方面,以恢复全面覆盖范围,并随着子区域的覆盖质量而进行交易。这是一种分布式方法,因为所有决策都在损失区域的近距离内完成,并且可以缩放并适应各种大型面积和无人机配置。已经提出了仿真结果,以说明和验证该方法的适用性。

This paper presents a distributed approach to provide persistent coverage of an arbitrarily shaped area using heterogeneous coverage of fixed-wing unmanned aerial vehicles (UAVs), and to recover from simultaneous failures of multiple UAVs. The proposed approach discusses level-homogeneous deployment and maintenance of a homogeneous fleet of fixed-wing UAVs given the boundary information and the minimum loitering radius. The UAVs are deployed at different altitude levels to provide heterogeneous coverage and sensing. We use an efficient square packing method to deploy the UAVs, given the minimum loiter radius and the area boundary. The UAVs loiter over the circles inscribed over these packing squares in a synchronized motion to fulfill the full coverage objective. An top-down hierarchy of the square packing, where each outer square (super-square) is partitioned into four equal-sized inner squares (sub-square), is exploited to introduce resilience in the deployed UAV-network. For a failed sub-square UAV, a replacement neighbor is chosen considering the effective coverage and deployed to the corresponding super-square at a higher altitude to recover full coverage, trading-off with the quality of coverage of the sub-area. This is a distributed approach as all the decision making is done within close range of the loss region, and it can be scaled and adapted to various large scale area and UAV configurations. Simulation results have been presented to illustrate and verify the applicability of the approach.

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