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多自由度遥操作系统控制的波变量法
引用本文:于振中,惠晶,许胜,马勇虎,沈锦飞.多自由度遥操作系统控制的波变量法[J].信息与控制,2012,41(2):147-152.
作者姓名:于振中  惠晶  许胜  马勇虎  沈锦飞
作者单位:江南大学轻工过程先进控制教育部重点实验室,江苏无锡,214122
基金项目:中央高校基本科研业务费专项资金资助项目(JUSRP111A48,JUSRP11127,JUSRP11022)
摘    要:为了将波变量方法用于多自由度遥操作系统,提出了一种更具一般性的多自由度遥操作系统的波变换公式,并扩展了公式参数的选择原则.首先分析了波变量法的原理,并用波变换矩阵替换波阻抗常数b得到多自由度系统的波变换公式.然后从能量的角度分析了波阻抗矩阵的选择原则,根据此选择原则扩展了波阻抗矩阵的选择方法和矩阵之间的约束关系.接着基于耗散理论,分析了扩展的波阻抗矩阵的无源性.最后以3自由度主从遥操作系统为例,分别进行了仿真实验和机器人遥操作实验,实验结果表明所提出的波变换公式能够保证多自由度遥操作系统在时延条件下的稳定性.

关 键 词:遥操作  波变量  力反馈  稳定性  时延  无源性

Wave Variable Method for Multi-DOF Teleoperation System Control
YU Zhenzhong , HUI Jing , XU Sheng , MA Yonghu , SHEN Jinfei.Wave Variable Method for Multi-DOF Teleoperation System Control[J].Information and Control,2012,41(2):147-152.
Authors:YU Zhenzhong  HUI Jing  XU Sheng  MA Yonghu  SHEN Jinfei
Affiliation:(Key Laboratory of Advanced Process Control for Light Industry of Ministry of Education,Jiangnan University,Wuxi 214122,China)
Abstract:To apply the wave variable method to multi-DOF(degree of freedom) teleoperation system,a more universal wave transform formula suitable for multi-DOF teleoperation system is proposed,and the principle of choosing parameters of the formula is extended.The theory of the wave variable method is analyzed,and the wave transform formula for multiDOF system is obtained by replacing the wave impedance constant b with wave impedance matrix.From the energy point of view,the selection principle of wave impedance matrix is analyzed,and then the choosing method and the constraint relation of the impedance matrixes are extended based on the selection principle.The passivity of the extended wave impedance matrix is analyzed based on the scattering theory.Taking a 3-DOF master-slave teleoperation system as example,simulation experiments and teleoperation experiments are conducted,and the experimental results show that the proposed wave transform formula can ensure the stability of the multi-DOF teleoperation system with time delays.
Keywords:teleoperation  wave variable  force feedback  stability  time delay  passivity
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