Inverted pendulum with moving reference for benchmarking control systems performance
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[1] P. Larcombe. On the control of a two-dimensional multi-link inverted pendulum: the form of the dynamic equations from choice of co-ordinate system , 1992 .
[2] S. Kajita,et al. Experimental study of biped dynamic walking , 1996 .
[3] Katsuhisa Furuta,et al. Swing up control of inverted pendulum , 1991, Proceedings IECON '91: 1991 International Conference on Industrial Electronics, Control and Instrumentation.
[4] Ronald M. Hirschorn,et al. Control of nonlinear systems with friction , 1999, IEEE Trans. Control. Syst. Technol..
[5] Chung Choo Chung,et al. Nonlinear control of a swinging pendulum , 1995, Autom..
[6] T. Sadeghi,et al. Computer-aided control system analysis and design using interactive computer graphics , 1982, IEEE Control Systems Magazine.
[7] Katsuhisa Furuta,et al. Control of unstable mechanical system Control of pendulum , 1976 .
[8] James B. Dabney,et al. A spherical pendulum system to teach key concepts in kinematics, dynamics, control, and simulation , 1999 .
[9] C.W. Anderson,et al. Learning to control an inverted pendulum using neural networks , 1989, IEEE Control Systems Magazine.
[10] G.-W. van der Linden,et al. H/sub ∞/ control of an experimental inverted pendulum with dry friction , 1993, IEEE Control Systems.
[11] Mark W. Spong,et al. The swing up control problem for the Acrobot , 1995 .
[12] P. Apkarian,et al. LPV techniques for control of an inverted pendulum , 1999, IEEE Control Systems.
[13] T. Yamakawa. Fuzzy logic hardware systems , 1989, Symposium 1989 on VLSI Circuits.
[14] P. Lewis. Innovative control systems laboratory equipment , 1982, IEEE Control Systems Magazine.
[15] Roger W. Brockett,et al. A light weight rotary double pendulum: maximizing the domain of attraction , 2003, 42nd IEEE International Conference on Decision and Control (IEEE Cat. No.03CH37475).
[16] H. Hemami,et al. An approach to analyzing biped locomotion dynamics and designing robot locomotion controls , 1977 .
[17] G. A. Medrano-Cersa. Robust computer control of an inverted pendulum , 1999 .
[18] Karl Henrik Johansson,et al. The quadruple-tank process: a multivariable laboratory process with an adjustable zero , 2000, IEEE Trans. Control. Syst. Technol..
[19] K. Diehl,et al. An interactive control systems simulator , 1986, IEEE Control Systems Magazine.
[20] Hooshang Hemami,et al. Some aspects of the inverted pendulum problem for modeling of locomotion systems , 1973 .
[21] Alfred C. Rufer,et al. JOE: a mobile, inverted pendulum , 2002, IEEE Trans. Ind. Electron..