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Under-Actuated Robot Manipulator Positioning Control Using Artificial Neural Network Inversion Technique

DOI: 10.1155/2012/927905

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Abstract:

This paper is devoted to solve the positioning control problem of underactuated robot manipulator. Artificial Neural Networks Inversion technique was used where a network represents the forward dynamics of the system trained to learn the position of the passive joint over the working space of a 2R underactuated robot. The obtained weights from the learning process were fixed, and the network was inverted to represent the inverse dynamics of the system and then used in the estimation phase to estimate the position of the passive joint for a new set of data the network was not previously trained for. Data used in this research are recorded experimentally from sensors fixed on the robot joints in order to overcome whichever uncertainties presence in the real world such as ill-defined linkage parameters, links flexibility, and backlashes in gear trains. Results were verified experimentally to show the success of the proposed control strategy. 1. Introduction Underactuated robot manipulator possesses fewer actuators than degrees of freedom (DOF). Complex internal dynamics, nonholonomic behavior, and lack of feedback linearizability are often exhibited in such systems, making that class of robots a challenging one for synthesis of control schemes. Due to their advantages over fully actuated robots, this type of manipulators has gained the interest of several researchers [1–16]. Saving in weight and cost is an advantage, where low-cost automation and space robots require this feature. Another advantage is that underactuated robots can easily overcome actuator failure due to unexpected accident. Such fault-tolerant control is highly desirable for robots in remote or hazardous environments [1, 2]. The difficulty of the control problem for underactuated mechanisms is obviously due to the reduced dimension of the input space. In particular it has been shown that this system is highly nonlinear and it is impossible to stabilize asymptotically with a smooth feedback [3]. Sordalen et al. [4] have designed an joint robot controlled by just two motors using nonholonomic gears. Other researchers have tried controlling an underactuated robot in a gravity field, such as the Acrobot [5–7]. The control of a high-bar robot was investigated by Takashima [8] while Saito et al. [9] have investigated the control of a brachiation robot. Neglecting joint friction which is not easy to achieve in real world as it involves high manufacturing cost, Luca et al. [10, 11] have studied the control of two-link manipulator moving in a horizontal plane with a single actuator at the first

References

[1]  K.-H. Yu, Y. Shito, and H. Inooka, “Position control of an underactuated manipulator using joint friction,” International Journal of Non-Linear Mechanics, vol. 33, no. 4, pp. 607–614, 1998.
[2]  K. M. Lynch, N. Shiroma, H. Arai, and K. Tanie, “Collision-free trajectory planning for a 3-DoF robot with a passive joint,” International Journal of Robotics Research, vol. 19, no. 12, pp. 1171–1184, 2000.
[3]  G. Oriolo and Y. Nakamura, “Control of mechanical systems with second-order nonholonomic constraints: underactuated manipulators,” in Proceedings of the 30th IEEE Conference on Decision and Control, pp. 2398–2403, Brighton, UK, December 1991.
[4]  O. J. Sordalen, Y. Nakamura, and W. J. Chung, “Design of a nonholonomic manipulator,” in Proceedings of the IEEE International Conference on Robotics and Automation, pp. 8–13, May 1994.
[5]  J. Hauser and R. M. Murray, “Nonlinear controllers for non-integrable systems: the Acrobot example,” in Proceedings of the American Control Conference, pp. 669–671, May 1990.
[6]  M. W. Spong, “Swing up control of the acrobot,” in Proceedings of the 1994 IEEE International Conference on Robotics and Automation, pp. 2356–2361, May 1994.
[7]  M. D. Berkemeier and R. S. Fearing, “Tracking fast inverted trajectories of the underactuated Acrobot,” IEEE Transactions on Robotics and Automation, vol. 15, no. 4, pp. 740–750, 1999.
[8]  S. Takashima, “Control of gymnast on a high bar,” in Proceedings of the IEEE/RSJ International Conference on Intelligent Robots and Systems, pp. 1424–1429, Osaka, Japan, 1991.
[9]  F. Saito, T. Fukuda, and F. Arai, “Swing and locomotion control for a two-link Brachiation robot,” IEEE Control Systems Magazine, vol. 14, no. 1, pp. 5–12, 1994.
[10]  A. D. Luca, R. Mattone, and G. Oriolo, “Stabilization of an Underactuated Planar 2R Manipulator,” International Journal of Robust and Nonlinear Control, pp. 181–198, 2000.
[11]  A. De Luca and G. Oriolo, “Trajectory planning and control for planar robots with passive last joint,” International Journal of Robotics Research, vol. 21, no. 5-6, pp. 575–590, 2002.
[12]  H. Arai and S. Tachi, “Position control of manipulator with passive joints using dynamic coupling,” IEEE Transactions on Robotics and Automation, vol. 7, no. 4, pp. 528–534, 1991.
[13]  R. Mukherjee and D. Chen, “Control of free-flying underactuated space manipulators to equilibrium manifolds,” IEEE Transactions on Robotics and Automation, vol. 9, no. 5, pp. 561–570, 1993.
[14]  K.-H. Yu, T. Takahashi, and H. Inooka, “Dynamics and motion control of a two-link robot manipulator with a passive joint,” in Proceedings of the IEEE/RSJ International Conference on Intelligent Robots and Systems, pp. 311–316, August 1995.
[15]  M. Bergerman, C. Lee, and Y. Xu, “Experimental study of an underactuated manipulator,” in Proceedings of the IEEE/RSJ International Conference on Intelligent Robots and Systems, vol. 2, pp. 317–322, August 1995.
[16]  A. D. Mahindrakar, S. Rao, and R. N. Banavar, “Point-to-point control of a 2R planar horizontal underactuated manipulator,” Mechanism and Machine Theory, vol. 41, no. 7, pp. 838–844, 2006.
[17]  A. T. Hasan, A. M. S. Hamouda, N. Ismail, I. Aris, and M. H. Marhaban, “Trajectory tracking for a serial robot manipulator passing through singular configurations based on the adaptive kinematics Jacobian method,” Proceedings of the Institution of Mechanical Engineers. Part I: Journal of Systems and Control Engineering, vol. 223, no. 3, pp. 393–415, 2009.
[18]  A. T. Hasan, N. Ismail, A. M. S. Hamouda, I. Aris, M. H. Marhaban, and H. M. A. A. Al-Assadi, “Artificial neural network-based kinematics Jacobian solution for serial manipulator passing through singular configurations,” Advances in Engineering Software, vol. 41, no. 2, pp. 359–367, 2010.
[19]  O. Begovich, E. N. Sanchez, and M. Maldonado, “Takagi-Sugeno fuzzy scheme for real-time trajectory tracking of an underactuated robot,” IEEE Transactions on Control Systems Technology, vol. 10, no. 1, pp. 14–20, 2002.
[20]  H. M. A. A. Al-Assadi, A. M. S. Hamouda, N. Ismail, and I. Aris, “An adaptive learning algorithm for controlling a two-degree-of-freedom serial ball-and-socket actuator,” Proceedings of the Institution of Mechanical Engineers. Part I: Journal of Systems and Control Engineering, vol. 221, no. 7, pp. 1001–1006, 2007.
[21]  S. A. Kalogirou, “Artificial neural networks in renewable energy systems applications: a review,” Renewable and Sustainable Energy Reviews, vol. 5, no. 4, pp. 373–401, 2000.
[22]  A. T. Hasan, A. M. S. Hamouda, N. Ismail, and H. M. A. A. Al-Assadi, “An adaptive-learning algorithm to solve the inverse kinematics problem of a 6 D.O.F serial robot manipulator,” Advances in Engineering Software, vol. 37, no. 7, pp. 432–438, 2006.
[23]  B. Karlik and S. Aydin, “Improved approach to the solution of inverse kinematics problems for robot manipulators,” Engineering Applications of Artificial Intelligence, vol. 13, no. 2, pp. 159–164, 2000.
[24]  R. K?ker, “Reliability-based approach to the inverse kinematics solution of robots using Elman's networks,” Engineering Applications of Artificial Intelligence, vol. 18, no. 6, pp. 685–693, 2005.
[25]  A. T. Hasan, A. M. S. Hamouda, N. Ismail, and H. M. A. A. Al-Assadi, “A new adaptive learning algorithm for robot manipulator control,” Proceedings of the Institution of Mechanical Engineers. Part I: Journal of Systems and Control Engineering, vol. 221, no. 4, pp. 663–672, 2007.
[26]  Y. Kuroe, Y. Nakai, and T. Mori, “New neural network learning of inverse kinematics of robot manipulator,” in Proceedings of the 1994 IEEE International Conference on Neural Networks, vol. 7, pp. 2819–2824, June 1994.
[27]  P. Martín and J. D. R. Millán, “Robot arm reaching through neural inversions and reinforcement learning,” Journal of Robotics and Autonomous Systems, vol. 31, no. 4, pp. 227–246, 2000.
[28]  T. Ogawa, H. Matsuura, and H. Kanada, “A solution of inverse kinematics of robot arm using network inversion,” in Proceedings of the International Conference on Computational Intelligence for Modelling, Control and Automation, pp. 858–862, November 2005.
[29]  K. S. Fu, R. C. Gonzalez, and C. S. G. Lee, Robotics Control, Sensing, Vision and Intelligence, McGraw-Hill, New York, NY, USA, 1987.
[30]  A. Linden and J. Kindermann, “Inversion of Multilayer Networks,” in Proceedings of the International Joint conference on Neural Networks, vol. 3, p. 188, 1993.

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