Path following and stabilization of a bicycle model using a reinforcement learning approach

Abstract Over the years, complex control approaches have been developed to control the motion of a bicycle. Reinforcement Learning (RL), a branch of machine learning, promises to be an automated approach for solving optimal control problems. By interacting with and observing an environment, a so-called agent is trained, ultimately leading to a learned controller. The present work introduces a pure RL approach to do path following with a virtual bicycle model while simultaneously stabilizing it laterally. The bicycle, modeled using the Whipple benchmark model and multibody system dynamics, has no stabilization aids. The observation of the environment consists of the minimal positional and velocity coordinates of the bicycle, as well as of information about the path ahead of the bicycle provided by moving preview points. Both path following and stabilization of the bicycle model are achieved exclusively by controlling the steering angle setpoint of the bicycle. Curriculum learning is applied as a state-of-the-art training strategy. Different settings for the RL approach are investigated and compared. The ability of the learned controllers to do path following and stabilization of the bicycle model traveling between 2 m/s and 7 m/s along complex paths including full circles, slalom maneuvers, and lane changes is demonstrated. Explanatory methods for machine learning are used to analyze the learned controller and identify connections to research in bicycle dynamics.

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Publication Details

Journal
Multibody System Dynamics
Published
2026-01-29
DOI
https://doi.org/10.1007/s11044-026-10144-x
Primary Topic
Vehicle Dynamics and Control Systems
Type
article
Field-Weighted Citation Impact
0.00

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article

Path following and stabilization of a bicycle model using a reinforcement learning approach

S. Weyrer, Johannes Gerstmayr, Peter Manzl, A. L. Schwab
Multibody System Dynamics
Vehicle Dynamics and Control Systems
article

Path following and stabilization of a bicycle model using a reinforcement learning approach

S. Weyrer, Johannes Gerstmayr, Peter Manzl, A. L. Schwab
article en

Abstract

Abstract Over the years, complex control approaches have been developed to control the motion of a bicycle. Reinforcement Learning (RL), a branch of machine learning, promises to be an automated approach for solving optimal control problems. By interacting with and observing an environment, a so-called agent is trained, ultimately leading to a learned controller. The present work introduces a pure RL approach to do path following with a virtual bicycle model while simultaneously stabilizing it laterally. The bicycle, modeled using the Whipple benchmark model and multibody system dynamics, has no stabilization aids. The observation of the environment consists of the minimal positional and velocity coordinates of the bicycle, as well as of information about the path ahead of the bicycle provided by moving preview points. Both path following and stabilization of the bicycle model are achieved exclusively by controlling the steering angle setpoint of the bicycle. Curriculum learning is applied as a state-of-the-art training strategy. Different settings for the RL approach are investigated and compared. The ability of the learned controllers to do path following and stabilization of the bicycle model traveling between 2 m/s and 7 m/s along complex paths including full circles, slalom maneuvers, and lane changes is demonstrated. Explanatory methods for machine learning are used to analyze the learned controller and identify connections to research in bicycle dynamics.

Multibody System Dynamics
Universität Innsbruck (AT), Health University of Applied Sciences Tyrol (AT), Delft University of Technology (NL)
Medizinische Universität Innsbruck, Universität Innsbruck
Quality Education
Openalex Percentile: Top 74%
Vehicle Dynamics and Control Systems
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Path following and stabilization of a bicycle model using a reinforcement learning approach — S. Weyrer, Johannes Gerstmayr, et al. · Multibody System Dynamics (2026) | TGRS Research Map | TGRS