2010 IEEE International Conference on Intelligent Computing and Intelligent Systems 2010
DOI: 10.1109/icicisys.2010.5658818
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Adaptive iterative learning control for robot manipulators

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Cited by 8 publications
(9 citation statements)
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“…Based on these studies, this study intends to implement an adaptive control mechanism for ILC to minimize the tracking error so that the stability and robustness can be improved in the future. The proposed adaptive iterative learning control (AILC) can not only acquire the prior system knowledge based on multiple iterations but also reduce the nonlinear uncertainty of the controller [20,21]. In summary, this paper contributes to the body of knowledge by introducing a novel adaptive iterative learning control mechanism, which allows a more precise and flexible controller for the lower limb exoskeleton robots.…”
Section: Design Of the Ailc Controllermentioning
confidence: 99%
“…Based on these studies, this study intends to implement an adaptive control mechanism for ILC to minimize the tracking error so that the stability and robustness can be improved in the future. The proposed adaptive iterative learning control (AILC) can not only acquire the prior system knowledge based on multiple iterations but also reduce the nonlinear uncertainty of the controller [20,21]. In summary, this paper contributes to the body of knowledge by introducing a novel adaptive iterative learning control mechanism, which allows a more precise and flexible controller for the lower limb exoskeleton robots.…”
Section: Design Of the Ailc Controllermentioning
confidence: 99%
“…One of the most attractive advantages of AILC scheme is the capability to deal with the issues of large initial resetting error, large input disturbance, and iteration-varying desired trajectory. In the past decade, the AILC schemes have been utilized for repeated tracking control of robotic systems [10][11][12][13][14], or a class of nonlinear systems [15,16]. In order to relax the restrict Lipschitz condition on the plant's nonlinearity, the Lyapunovlike approach instead of contraction mapping theory is applied in AILC to analyze the stability and convergence.…”
Section: Introductionmentioning
confidence: 99%
“…As noted above, ( ), ( ) ∈ ∞ [0, ], we havẽ ( ) ∈ ∞ [0, ] (by (19)). Moreover, because is a Hurwitz matrix and̃∈ ∞ [0, ], this implies that̂( ) ∈ ∞ [0, ] (by (12)). Finally, since are Hurwitz matrices and − ( ( )) ( ) + * ⊤ (3) (̂( )) + ( ) ∈ ∞ [0, ], we havẽ∈ ∞ [0, ] (by (14)).…”
mentioning
confidence: 99%
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“…Paper [4] combines fuzzy control with ILC with error gain self-tuning by fuzzy control. Papers [5][6] adopt adaptive control based on ILC for the trajectory tracking in order to cope with the unknown model parameters and disturbances.…”
Section: Introductionmentioning
confidence: 99%