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矢量场逐次逼近的康复机器人柔顺交互控制

谢光辉 金敉娜 王光建 吴晓金

谢光辉, 金敉娜, 王光建, 吴晓金. 矢量场逐次逼近的康复机器人柔顺交互控制. 自动化学报, 2018, 44(10): 1896-1906. doi: 10.16383/j.aas.2018.c160142
引用本文: 谢光辉, 金敉娜, 王光建, 吴晓金. 矢量场逐次逼近的康复机器人柔顺交互控制. 自动化学报, 2018, 44(10): 1896-1906. doi: 10.16383/j.aas.2018.c160142
XIE Guang-Hui, JIN Mi-Na, WANG Guang-Jian, WU Xiao-Jin. Rehabilitation Robot Compliance Interaction Control With Successive Approximation Vector Field. ACTA AUTOMATICA SINICA, 2018, 44(10): 1896-1906. doi: 10.16383/j.aas.2018.c160142
Citation: XIE Guang-Hui, JIN Mi-Na, WANG Guang-Jian, WU Xiao-Jin. Rehabilitation Robot Compliance Interaction Control With Successive Approximation Vector Field. ACTA AUTOMATICA SINICA, 2018, 44(10): 1896-1906. doi: 10.16383/j.aas.2018.c160142

矢量场逐次逼近的康复机器人柔顺交互控制

doi: 10.16383/j.aas.2018.c160142
基金项目: 

重庆市教委科学技术项目 KJ1602912

重庆市教委科学技术项目 KJ1602904

重庆市基础与前沿研究计划项目 cstc2014jcyjA60002

国家留学基金委资助项目 2007102654

重庆市教委科学技术项目 KJQN201803108

详细信息
    作者简介:

    金敉娜  重庆电子工程职业学院讲师.主要研究方向为自动控制.E-mail:201007011@cqcet.edu.cn

    王光建  重庆大学机械传动国家重点实验室研究员, 博士.主要研究方向为CAD/CAM.E-mail:gjwang@cqu.edu.cn

    吴晓金  重庆电子工程职业学院副教授.重庆大学机械传动国家重点实验室博士研究生.主要研究方向为机器人智能控制.E-mail:201322003@cqcet.edu.cn

    通讯作者:

    谢光辉  重庆电子工程职业学院教授.重庆大学机械传动国家重点实验室博士研究生.主要研究方向为机器人技术及自动控制研究.本文通信作者E-mail:200623023@cqcet.edu.cn

Rehabilitation Robot Compliance Interaction Control With Successive Approximation Vector Field

Funds: 

Science and Technology Project of Chongqing Municipal Education Commission of China KJ1602912

Science and Technology Project of Chongqing Municipal Education Commission of China KJ1602904

Chongqing Basic and Frontier Research Project of China cstc2014jcyjA60002

the State Study Abroad Fund 2007102654

Science and Technology Project of Chongqing Municipal Education Commission of China KJQN201803108

More Information
    Author Bio:

     Lecturer at Chongqing College of Electronic Engineering. Her main research interest is automatic control

     Ph. D., professor at State Key Laboratory of Mechanical Transmission, Chongqing University. His research interest covers CAD/CAM

     Associate professor at Chongqing College of Electronic Engineering. Ph. D. candidate at the State Key Laboratory of Mechanical Transmission, Chongqing University. His main research interest is intelligent robot control

    Corresponding author: XIE Guang-Hui  Professor at Chongqing College of Electronic Engineering. Ph. D. candidate at the State Key Laboratory of Mechanical Transmission, Chongqing University. His research interest covers robotics and automatic control research. Corresponding author of this paper
  • 摘要: 为了实现康复机器人的主动柔顺交互,提出了一种基于矢量场逐次逼近的控制模型;设计了矢量场逐次逼近系统,可输出机器人关节期望位移,该输出能与输入的扭矩、表面肌电及脑电等信号在振幅、频率和相位上保持同步,且通过调节遗忘因子参数值,可改变主动柔顺交互的积极性;利用自行设计的穿着型下肢康复机器人样机进行柔顺辅助实验,以验证所提出控制模型的有效性;通过FFT(Fast Fourier transformation)频谱对机器人关节扭矩的组成成分进行了分析,并采用基于最小二乘法的参数辨识方法实施了重力补偿,以便康复机器人实时控制.实验结果表明,该控制模型对于实现康复机器人与人之间的柔顺交互是有效的.
    1)  本文责任编委 王启宁
  • 图  1  柔顺交互控制模型

    Fig.  1  Compliance interaction control model

    图  2  矢量场

    Fig.  2  Vector field

    图  3  矢量定义

    Fig.  3  Vector definition

    图  4  不同矢量场设计

    Fig.  4  Different vector field design

    图  5  不同矢量场的输出

    Fig.  5  Output of different vector field

    图  6  取不同参数$\lambda $和$\mu$时输入输出信号

    Fig.  6  In-out signal with different $\lambda$ and $\mu $ parameters

    图  7  实验平台

    Fig.  7  Experimental platform

    图  8  控制系统硬件框图

    Fig.  8  Hardware block diagram of control system

    图  9  控制系统硬件框图

    Fig.  9  Hardware block diagram of control system

    图  10  关节扭矩的FFT分析

    Fig.  10  FFT analysis for joint torques

    图  11  重力矩计算值和实测值

    Fig.  11  Measured and calculated values for gravity torque

    图  12  $\lambda=0.2$时人机交互结果

    Fig.  12  Result of interaction with $\lambda=0.2$

    图  13  $\lambda=0.8$时人机交互结果

    Fig.  13  Result of interaction with $\lambda=0.8$

    图  14  $\lambda $变化时辅助扭矩结果

    Fig.  14  Result of auxiliary torque with modified $\lambda $ value

    表  1  参数辨识结果

    Table  1  Result of parameter identification

    关节$k$ $m_k { }^kp_{kx}$
    (kg·m)
    $m_k { }^kp_{ky}$
    (kg·m)
    $m_k { }^kp_{kz}$
    (kg·m)
    $m_k$
    (kg)
    髋关节1 0.0375 $-$0.0020 $-$0.0026 0.1668
    膝关节2 0.0196 0.0015 0.0010 0.1120
    下载: 导出CSV
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  • 收稿日期:  2016-02-03
  • 录用日期:  2017-06-12
  • 刊出日期:  2018-10-20

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