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      KCI등재 SCIE SCOPUS

      A Decentralized Model Identification Scheme by Random-work RLS Process for Robot Manipulators: Experimental Studies

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      https://www.riss.kr/link?id=A106262502

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      다국어 초록 (Multilingual Abstract)

      In this paper, a parameter identification method by randomly excited trajectories for decentralized jointsof robot manipulators is presented. Each joint of a robot manipulator is decoupled and identified as a secondorder linear equation by a recursive least square method. Although robot manipulators are a nonlinear and coupledsystem, decentralized models are required for either the independent joint control such as model-based linear controlmethods, a time-delayed control (TDC) method or the input torque estimation. The random walk-based parameteridentification scheme of using a recursive least square (RLS) method is applied to a mobile manipulator, KOBOKERas a test-bed. Then the identified models are used for designing a state observer to estimate the states of KOBOKERmore accurately when the robot follows the sinusoidal trajectory. The accuracies of the identified model and theestimated state are verified experimentally by comparing with the torque of a linearized motion equation.
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      In this paper, a parameter identification method by randomly excited trajectories for decentralized jointsof robot manipulators is presented. Each joint of a robot manipulator is decoupled and identified as a secondorder linear equation by a recursive...

      In this paper, a parameter identification method by randomly excited trajectories for decentralized jointsof robot manipulators is presented. Each joint of a robot manipulator is decoupled and identified as a secondorder linear equation by a recursive least square method. Although robot manipulators are a nonlinear and coupledsystem, decentralized models are required for either the independent joint control such as model-based linear controlmethods, a time-delayed control (TDC) method or the input torque estimation. The random walk-based parameteridentification scheme of using a recursive least square (RLS) method is applied to a mobile manipulator, KOBOKERas a test-bed. Then the identified models are used for designing a state observer to estimate the states of KOBOKERmore accurately when the robot follows the sinusoidal trajectory. The accuracies of the identified model and theestimated state are verified experimentally by comparing with the torque of a linearized motion equation.

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      참고문헌 (Reference)

      1 T. Murakami, "Torque sensorless control in multi degree-of-freedom manipulator" 40 (40): 259-265, 1993

      2 B. Armstrong, "The explicit dynamic model and inertial parameters of the PUMA 560arm" 510-518, 1986

      3 T. C. Hsia, "Robust independent joint controller design for industrial robot manipulators" 38 (38): 21-25, 1991

      4 W. Rackl, "Robot excitation trajectories for dynamic parameter estimation using optimized b-splines" 20142-22047, 2012

      5 G. Calafiore, "Robot dynamic calibration : optimal excitation trajectories and experimental parameter estimation" 18 (18): 55-68, 2001

      6 M. W. Spong, "Robot Modeling and Control" John Wiley & Sons, Inc. 2006

      7 V. Bonnet, "Optimal exciting dance for identifying inertial parameters of an anthropomorphic structure" 32 (32): 823-836, 2016

      8 P. Bondi, "On the iterative learning control theory for robotic manipulators" 4 (4): 14-22, 1988

      9 J. J. E. Slotine, "On the adaptive control of robot manipulators" 6 (6): 49-59, 1987

      10 B. Armstrong, "On finding exciting trajectories for identification experiments involving systems with nonlinear dynamics" 8 (8): 28-48, 1989

      1 T. Murakami, "Torque sensorless control in multi degree-of-freedom manipulator" 40 (40): 259-265, 1993

      2 B. Armstrong, "The explicit dynamic model and inertial parameters of the PUMA 560arm" 510-518, 1986

      3 T. C. Hsia, "Robust independent joint controller design for industrial robot manipulators" 38 (38): 21-25, 1991

      4 W. Rackl, "Robot excitation trajectories for dynamic parameter estimation using optimized b-splines" 20142-22047, 2012

      5 G. Calafiore, "Robot dynamic calibration : optimal excitation trajectories and experimental parameter estimation" 18 (18): 55-68, 2001

      6 M. W. Spong, "Robot Modeling and Control" John Wiley & Sons, Inc. 2006

      7 V. Bonnet, "Optimal exciting dance for identifying inertial parameters of an anthropomorphic structure" 32 (32): 823-836, 2016

      8 P. Bondi, "On the iterative learning control theory for robotic manipulators" 4 (4): 14-22, 1988

      9 J. J. E. Slotine, "On the adaptive control of robot manipulators" 6 (6): 49-59, 1987

      10 B. Armstrong, "On finding exciting trajectories for identification experiments involving systems with nonlinear dynamics" 8 (8): 28-48, 1989

      11 S. Eppinger, "On dynamic models of robot force control" 29-34, 1986

      12 S. Moberg, "Modeling and parameter estimation of robot manipulators using extended flexible joint models" 136 (136): 031005-1-031 005-13, 2014

      13 W. He, "Model identification and control design for a humanoid robot" 47 (47): 45-57, 2016

      14 S. Levine, "Learning handeye coordination for robotic grasping with deep learning and large-scale data collection" 37 (37): 421-436, 2017

      15 R. J. Wai, "Intelligent tracking control for robot manipulator including actuator dynamics via TSKtype fuzzy neural network" 12 (12): 552-560, 2004

      16 H. Miyamoto, "Feedback-error-learning neural network for trajectory control of a robotic manipulator" 1 : 251-265, 1988

      17 J. Swevers, "Experimental robot identification using optimized periodic trajectories" 10 (10): 561-577, 1996

      18 C. G. Atkeson, "Estimation of inertia parameters of manipulator loads and links" 5 (5): 101-119, 1986

      19 P. Tempel, "Estimating inertial parameters of suspended cable-driven parallel robots-use case on CoGiRo" 6093-6098, 2017

      20 J. Swevers, "Dynamic model identification for industrial robots" 27 (27): 58-71, 2007

      21 M. Wang, "Dynamic learning from adaptive neural control of robot manipulators with prescribed performance" 47 (47): 2244-2255, 2017

      22 K. S. Eom, "Disturbance observer based path tracking control of robot manipulator considering torque saturation" 11 (11): 325-343, 2001

      23 W. H. Chen, "Disturbance observer based control for nonlinear systems" 9 (9): 706-710, 2004

      24 Y. G. Bae, "Balancing control of a mobile manipulator with two-wheels by an acceleration-based disturbance observer" 15 (15): 2018

      25 Z. Roth, "An overview of robot calibration" 3 (3): 377-385, 1987

      26 J. Wu, "An overview of dynamic parameter identification of robots" 26 : 414-419, 2010

      27 C. Yang, "Adaptive parameter estimation and control design for robot manipulators with finite-time convergence" 65 (65): 8112-8123, 2018

      28 A. Tayebi, "Adaptive iterative learning control for robot manipulators" 40 (40): 1195-1203, 2004

      29 C. West, "A new approach to improve the parameter estimation accuracy in robotic manipulators using a multi-objective output error identification technique" 1406-1411, 2017

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      학술지 이력

      학술지 이력
      연월일 이력구분 이력상세 등재구분
      2023 평가예정 해외DB학술지평가 신청대상 (해외등재 학술지 평가)
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      2008-01-01 평가 등재학술지 유지 (등재유지) KCI등재
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      영문명 : The Institute Of Control, Automation, And Systems Engineers, Korea -> Institute of Control, Robotics and Systems
      KCI등재
      2005-01-01 평가 등재학술지 선정 (등재후보2차) KCI등재
      2004-01-01 평가 등재후보 1차 PASS (등재후보1차) KCI등재후보
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      학술지 인용정보
      기준연도 WOS-KCI 통합IF(2년) KCIF(2년) KCIF(3년)
      2016 1.35 0.6 1.07
      KCIF(4년) KCIF(5년) 중심성지수(3년) 즉시성지수
      0.88 0.73 0.388 0.04
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