Geometric L1 Adaptive Attitude Control for a Quadrotor Unmanned Aerial Vehicle
Prasanth Kotaru, Ryan Edmonson, Koushil Sreenath

TL;DR
This paper introduces a geometric L1 adaptive control law for quadrotor UAVs that operates directly on SO(3), avoiding singularities and unwinding issues, and demonstrates robustness and stability through simulations and experiments.
Contribution
It develops a novel geometric L1 adaptive control approach on SO(3) for quadrotors, improving robustness and stability over existing methods using Euler angles or quaternions.
Findings
The proposed controller achieves exponential input-to-state stability.
Numerical simulations validate robustness against disturbances.
Experimental results show improved performance over geometric PD control.
Abstract
In this paper, we study the quadrotor UAV attitude control on SO(3) in the presence of unknown disturbances and model uncertainties. L1 adaptive control for UAVs using Euler angles/quaternions is shown to exhibit robustness and precise attitude tracking in the presence of disturbances and uncertainties. However, it is well known that dynamical models and controllers that use Euler angle representations are prone to singularities and typically have smaller regions of attraction while quaternion representations are subject to the unwinding phenomenon. To avoid such complexities, we present a Geometric L1 adaptation control law to estimate the uncertainties. A model reference adaptive control approach is implemented, with the attitude errors between the quadrotor model and the reference model defined on the manifold. Control laws for the quadrotor and reference models are developed…
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Taxonomy
TopicsAdaptive Control of Nonlinear Systems · Control and Dynamics of Mobile Robots · Robotic Path Planning Algorithms
