In recent years, self-balancing personal transportation devices have gained significant popularity, the most popular ones being the “Hoverboard” systems. These systems utilize the dynamics of an inverted pendulum to create stable lateral motion. In this paper, the dynamic behavior of a hoverboard system with an attached flexible beam is investigated. By introducing a flexible beam, the vibrational characteristics of the system created by both the rider and the environment can be measured and accounted for. The beam is a continuous system modeled as an n degree of freedom (DOF) inverted pendulum. The resulting system becomes an n+2 DOF (n DOF for the beam, one DOF for the rotation of the beam about the wheel axis, and one DOF for the horizontal motion of the system). A mathematical model is developed to simulate the vibrations of the beam when excited by a piezoelectric actuator at the base, and to simulate the horizontal motion necessary to balance the beam as it is excited.
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ASME 2018 Dynamic Systems and Control Conference
September 30–October 3, 2018
Atlanta, Georgia, USA
Conference Sponsors:
- Dynamic Systems and Control Division
ISBN:
978-0-7918-5191-3
PROCEEDINGS PAPER
Modeling and Dynamics Analysis of a Beam-Hoverboard Self-Transportation System
Amin Mehrvarz,
Amin Mehrvarz
Northeastern University, Boston, MA
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Mohammad Javad Khodaei,
Mohammad Javad Khodaei
Northeastern University, Boston, MA
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William Clark,
William Clark
Northeastern University, Boston, MA
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Nader Jalili
Nader Jalili
Northeastern University, Boston, MA
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Amin Mehrvarz
Northeastern University, Boston, MA
Mohammad Javad Khodaei
Northeastern University, Boston, MA
William Clark
Northeastern University, Boston, MA
Nader Jalili
Northeastern University, Boston, MA
Paper No:
DSCC2018-9048, V003T32A008; 7 pages
Published Online:
November 12, 2018
Citation
Mehrvarz, A, Khodaei, MJ, Clark, W, & Jalili, N. "Modeling and Dynamics Analysis of a Beam-Hoverboard Self-Transportation System." Proceedings of the ASME 2018 Dynamic Systems and Control Conference. Volume 3: Modeling and Validation; Multi-Agent and Networked Systems; Path Planning and Motion Control; Tracking Control Systems; Unmanned Aerial Vehicles (UAVs) and Application; Unmanned Ground and Aerial Vehicles; Vibration in Mechanical Systems; Vibrations and Control of Systems; Vibrations: Modeling, Analysis, and Control. Atlanta, Georgia, USA. September 30–October 3, 2018. V003T32A008. ASME. https://doi.org/10.1115/DSCC2018-9048
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