EFFECTS OF PHYSICAL PARAMETERS ON DYNAMIC BEHAVIOUR OF BALLBOT-LIKE ROBOTS

Baiquan Su, Tianmiao Wang, Shaolong Kuang, and Junchen Wang

References

  1. [1] T. Lauwers, G. Kantor, and R. Hollis, A dynamically stable single-wheeled mobile robot with inverse mouse-ball drive, Proc. 2006 IEEE Int. Conf. on Robotics and Automation, 2006, 2006, 2884–2889.
  2. [2] P. Fankhauser and C. Gwerder, Modelling and control of a ballbot, Bachelor thesis, ETH Zurich, Zurich, 2009.
  3. [3] C. Tsai, M. Juang, C. Chan, C. Liao, and S. Chan, Self-balancing and position control using multi-loop approach for ball robots, 2010 Int. Conf. on System Science and Engineering (ICSSE), 2010, 251–256.
  4. [4] Y. Peng, C. Chiu, W. Tsai, and M. Chou, Design of an omni-directional spherical robot: using fuzzy control, Proc. Int. MultiConference of Engineers and Computer Scientists 2009, 2009.
  5. [5] M. Kumagai and T. Ochiai, Development of a robot balanced on a ball– first report, implementation of the robot and basic control,Journal of Robotics and Mechatronics, 22(3), 2010, 348–355.
  6. [6] T. Endo and Y. Nakamura, An omnidirectional vehicle on a basketball, Proc. of 12th Int. Conf. on Advanced Robotics, 2005, 573–578.
  7. [7] J. Fong and S. Uppill, Design and build a ballbot, Technical report, University of Adelaide, Australia, 2009.
  8. [8] K. Low and C. Chong, Parametric study of the swimming performance of a fish robot propelled by a flexible caudal fin, Bioinspiration and Biomimetics, 5(4), 2010, 046002.
  9. [9] G. Goldman and D. Hong, Considerations for finding the optimal design parameters for a novel pole-climbing robot, ASME Conference Proceedings, 2008(43260), 859–866.
  10. [10] N. Liu, J. Li, and T. Wang, The effects of parameter variation on the gaits of passive walking models: simulations and experiments, Robotica, 27(4), 2009, 511–528.
  11. [11] M. Korayem, P. Peydaie, and V. Azimirad, Investigation on the effect of different parameters in wheeled mobile robot error, International Journal of Engineering Transactions A Basics, 20(2), 2007, 195–210.
  12. [12] G. Liu, D. Nesic, and I. Mareels, Nonlinear stable inversion-based output tracking control for a spherical inverted pendulum, International Journal of Control, 81(1), 2008, 116–133.
  13. [13] S. Devasia, D. Chen, and B. Paden, Nonlinear inversion-based output tracking, IEEE Transactions on Automatic Control, 41(7), 1996, 930–922.
  14. [14] U. Nagarajan, G. Kantor, and R. Hollis, Trajectory planning and control of an underactuated dynamically stable single spherical wheeled mobile robot, IEEE Int. Conf. on Robotics and Automation, 2009, 3743–3748.
  15. [15] L. Consolini and M. Tosques, A continuation theorem on periodic solutions of regular nonlinear systems and its application to the exact tracking problem for the inverted spherical pendulum, Nonlinear Analysis: Theory, Methods and Applications, 74(1), 2011, 9–26.
  16. [16] L. Postelnik, G. Liu, K. Stol, and A. Swain, Approximate output regulation for a spherical inverted pendulum, 2011 American Control Conference, 2011, 539–544.
  17. [17] Z. Ping and J. Huang, Approximate output regulation of spherical inverted pendulum by neural network control, Neurocomputing, 85, 2012, 38–44.
  18. [18] M. Ibrahim, Computer study on the effect of an articulated robot’s parameters on its dynamic characteristics under different balancing conditions, Mathematics and Computers in Simulation, 41(3), 1996, 297–306.

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