Core Concepts
This work proposes a hierarchical fault-tolerant coverage control approach for an autonomous aerial agent that can accommodate non-Gaussian disturbances affecting its control inputs.
Abstract
The content presents a hierarchical fault-tolerant coverage control framework for an autonomous aerial agent operating in a 3D environment.
The first stage of the controller generates an ideal reference coverage plan by optimizing the agent's mobility and camera control inputs to maximize the coverage of predefined points of interest. This is formulated as a mixed-integer quadratic program.
The second stage of the controller then aims to robustly guide the agent along the reference plan, even in the presence of erroneous control inputs caused by non-Gaussian disturbances. This is achieved by employing exact uncertainty propagation techniques based on mixed-trigonometric-polynomial moment computations. The controller imposes deterministic constraints on the moments of the agent's uncertain states to ensure fault-tolerant coverage at a specified probability level.
The proposed approach is demonstrated through simulations, showing the agent's ability to reliably reach and cover the points of interest despite the presence of non-Gaussian disturbances on the control inputs.
Stats
The agent's horizontal and vertical velocities are set as uν
t ∈ [0, 10] m/s and uz
t ∈ [-10, 10] m/s, respectively. The yaw rate is uψ
t ∈ [-π, π] rad/s, and the sampling interval is Δt = 0.1 s.
The disturbance components ων
t , ωz
t , and ωψ
t follow a Beta, Gaussian, and Uniform distribution, respectively.
Quotes
"To address these limitations, we propose in this work a fault-tolerant hierarchical coverage controller. It accounts for stochastic non-Gaussian disturbances affecting the nominal control inputs of an autonomous UAV agent."
"The proposed approach allows for the accommodation of these disturbances, thereby facilitating the generation of fault-tolerant coverage plans."