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Adaptive Control of Flexible Redundant Manipulators Using Neural Networks 被引量:2
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作者 宋轶民 李建新 +1 位作者 王世宇 刘建平 《Transactions of Tianjin University》 EI CAS 2006年第6期429-433,共5页
An investigation on the neural networks based active vibration control of flexible redundant manipulators was conducted. The smart links of the manipulator were synthesized with the flexible links to which were attach... An investigation on the neural networks based active vibration control of flexible redundant manipulators was conducted. The smart links of the manipulator were synthesized with the flexible links to which were attached piezoceramic actuators and strain gauge sensors. A nonlinear adaptive control strategy named neural networks based indirect adaptive control (NNIAC) was employed to improve the dynamic performance of the manipulator. The mathematical model of the 4-layered dynamic recurrent neural networks (DRNN) was introduced. The neuro-identifier and the neuro-controller featuring the DRNN topology were designed off line so as to enhance the initial robustness of the NNIAC. By adjusting the neuro-identifier and the neuro-controller alternatively, the manipulator was controlled on line for achieving the desired dynamic performance. Finally, a planar 3R redundant manipulator with one smart link was utilized as an illustrative example. The simulation results proved the validity of the control strategy. 展开更多
关键词 flexible manipulators kinematic redundancy active vibration control neural networks adaptive control
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Exact Controllability and Stabilization of Networkswith an Interior Point Mass
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作者 WANG Yaoting LI Shengjia(Department of Mathematics, Shanxi University, Taiyuan 030006 P. R. China) 《Systems Science and Systems Engineering》 CSCD 1998年第4期462-473,共12页
In this paper we consider the problems of exact controllability and stabilization forone-dimensional wave equation with an interior point mass. Using equivalent norms, we prove that thesystem is energy dissipative. Th... In this paper we consider the problems of exact controllability and stabilization forone-dimensional wave equation with an interior point mass. Using equivalent norms, we prove that thesystem is energy dissipative. The exact controllability is proven by the "Hilbert Uniform Method"[3].The energy may decay uniformly exponentially and the only equilibrium state is zero one if stabilizers areinstalled at both ends. This result correct the main work of [1]. Several related results for singularitiesare also given. 展开更多
关键词 vibrating network wave equation boundary control exponential stability
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