LQR Control for a Mono-Propelled VTOL Drone

As autonomous landing rockets become more common in industry, Florida Rocket Lab needs a testbed to develop the guidance, navigation, and controls (GNC) for their propulsive landing vehicle ['Hopper']. A mono-propelled vertical take-off and landing (VTOL) drone ['Skipper'] is an optimal choice, as it is relatively safe, cost-effective, and mirrors the dynamics of a rocket closely. This paper first covers the derivation of the equations of motion for a mono-propelled VTOL drone. Using these equations, a linear state space is then constructed and controlled using a linear-quadratic regulator. Due to the highly nonlinear nature of the system, a gain-scheduling program is then implemented based on the error between the linear and nonlinear states. Finally, a Kalman filter is developed to account for sensor noise. The combined control system is then implemented in MATLAB/Simulink and used to control the drone in a variety of environments. This paper aims to guide other student teams in the development of similar projects.

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Publication Details

Published
2025-01-01
DOI
https://doi.org/10.2514/6.2025-99754
Primary Topic
Advanced Control Systems Optimization
Type
article
Field-Weighted Citation Impact
0.00
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article

LQR Control for a Mono-Propelled VTOL Drone

Ignacio Fernández, E. Reinhart, Daniel E. Merchán Dueñas, Nicholas Hirsch et al.
Advanced Control Systems Optimization
article

LQR Control for a Mono-Propelled VTOL Drone

Ignacio Fernández, E. Reinhart, Daniel E. Merchán Dueñas, Nicholas Hirsch, Steven Kinsell, Logan Dapp
article en

Abstract

As autonomous landing rockets become more common in industry, Florida Rocket Lab needs a testbed to develop the guidance, navigation, and controls (GNC) for their propulsive landing vehicle ['Hopper']. A mono-propelled vertical take-off and landing (VTOL) drone ['Skipper'] is an optimal choice, as it is relatively safe, cost-effective, and mirrors the dynamics of a rocket closely. This paper first covers the derivation of the equations of motion for a mono-propelled VTOL drone. Using these equations, a linear state space is then constructed and controlled using a linear-quadratic regulator. Due to the highly nonlinear nature of the system, a gain-scheduling program is then implemented based on the error between the linear and nonlinear states. Finally, a Kalman filter is developed to account for sensor noise. The combined control system is then implemented in MATLAB/Simulink and used to control the drone in a variety of environments. This paper aims to guide other student teams in the development of similar projects.

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