Abstract
This paper describes the mechatronic design of a gyroscopically stabilized bicycle. This bicycle is equipped with two flywheels rotating at constant speed in opposite direction. The flywheels can be rotated about the vertical axis of the bicycle by an additional drive unit, and due to the balance of angular momentum, a torque about the horizontal axis is generated that can be used for stabilization of the system. For the dimensioning of the overall system the equations of motion for a non-moving bicycle are used and an LQR controller for the stabilization is designed. Experimental results for this task are presented. Additionally the electrical design for this system is presented.
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Notes
- 1.
A video for the swing-up and stabilization of the GSB can be found at https://www.youtube.com/user/robinjku.
References
Mayr, J., Spanlang, F., Gattringer, H.: Mechatronic design of a self-balancing three-dimensional inertia wheel pendulum. Mechatronics 30, 1–10 (2015)
Bremer, H.: Elastic Multibody Dynamics - A Direct Ritz Approach. Springer, Heidelberg (2008)
Glück, T., Eder, A., Kugi, A.: Swing-up control of a triple pendulum on a cart with experimental validation. Automatica 49, 801–808 (2013)
Thanh, B.T., Parnichkun, M.: Balancing control of bicyrobo by particle swarm optimization-based structure-specified mixed H2/H\(\infty \) control. Int. J. Adv. Robot. Syst. 5(4), 395–402 (2008)
Magnus, K.: Kreisel: Theorie und Anwendungen. Springer, Heidelberg (1971)
Beznos, A.V., Formalsky, A.M., Gurfinkel, E.V., Jicharev, D.N., Lensky, A.V., Savitsky, K.V., Tchesalin, L.S.: Control of autonomous motion of two-wheel bicycle with gyroscopic stabilisation. Proc. IEEE Int. Conf. Robot. Autom. 3, 2670–2675 (1998)
Franke, G., Suhr, W., Riess, F.: An advanced model of bicycle dynamics. Eur. J. Phys. 11(2), 116–121 (1990)
Aström, K.J., Klein, R.E., Lennartsson, A.: Bicycle dynamics and control. IEEE Control. Syst. Mag. 25(4), 26–47 (2005)
Jones, D.E.H.: The stability of the bicycle. Phys. Today 23(4), 34–40 (1970)
Litmotors. http://litmotors.com/
Huber, R., Clauberg, J., Ulbrich, H.: Herbie: demonstration of gyroscopic effects by means of a RC vehicle. In: 8th International Conference on Multibody Systems, Nonlinear Dynamics and Control (MSNDC) (2011)
Acknowledgements
This work has been supported by the Austrian COMET-K2 program of the Linz Center of Mechatronics (LCM).
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Gattringer, H., Müller, A., Jörgl, M. (2019). Mechatronic Design of a Gyro-Stabilized Bicycle. In: Aspragathos, N., Koustoumpardis, P., Moulianitis, V. (eds) Advances in Service and Industrial Robotics. RAAD 2018. Mechanisms and Machine Science, vol 67. Springer, Cham. https://doi.org/10.1007/978-3-030-00232-9_31
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DOI: https://doi.org/10.1007/978-3-030-00232-9_31
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