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PDE-based Swarm Control for Contaminant Tracking Applications

机译:基于PDE的群体控制,用于污染物跟踪应用

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In this paper, the problem of guiding a swarm of UAVs to monitor the spatio-temporal evolution of a contaminant moving on a plane is addressed. The contaminant and the UAV swarm are both modeled using Partial Differential Equations (PDEs). The spread of the contaminant is modeled using an advection PDE, while the PDE model of the UAV swarm has its foundations in gas dynamics, and these PDEs govern the density, average velocity and speed variance of the swarm. A Lyapunov-based approach, combined with an optimization formulation, is used to design suitable control laws that enable the UAV swarm to track the contaminant as it moves in 2–dimensional space. The robustness of the control laws to interaction effects among the UAVs within the swarm are evaluated. The efficacy of the designed control laws are demonstrated through simulations.
机译:在本文中,解决了引导无人机群监视在平面上移动的污染物的时空演变问题。污染物和无人机群均使用偏微分方程(PDE)进行建模。使用对流PDE对污染物的扩散进行建模,而无人机群的PDE模型在气体动力学方面具有基础,而这些PDE则控制着群的密度,平均速度和速度变化。基于Lyapunov的方法与优化公式相结合,用于设计合适的控制定律,使无人机群能够跟踪污染物在二维空间中的移动。评估了控制定律对群内无人机之间相互作用影响的鲁棒性。通过仿真演示了设计控制律的有效性。

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