2022
DOI: 10.1109/tfuzz.2020.3041161
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Robust Hierarchical Adaptive Fuzzy Relative Motion Coordination for Feature Points of Two Rigid Bodies With Input and Output Constraints

Abstract: Jingjing Jiang received the B.E. Degree in Electrical and Electronic Engineering from the University of Birmingham, UK, and the Harbin Institute of Technology, China, in 2010, the M.Sc. degree in Control Systems from Imperial College London, UK, in 2011, and the Ph.D degree from Imperial College London, in 2016. She carried out research as part of the Control and Power Group at Imperial College and joined Loughborough University as a Lecturer in September 2018. Her current research interests include driver ass… Show more

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Cited by 4 publications
(6 citation statements)
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“…where u = [u 1 ; u 2 ; u 3 ] and J = diag{J x , J y , J z } are the control input and inertial matrix, respectively; d = [d 1 ; d 2 ; d 3 ] denotes the disturbance disturbance factor. Assumption 1 [21]: With the consideration of the structural flexibility and load changes, the inertial matrix J can be described as J = J 0 + J ∆ , where J 0 = J 0,x ; J 0,y ; J 0,z and J ∆ = J ∆,x ; J ∆,y ; J ∆,z denote the ideal part and uncertain part of J , respectively, which is reasonable to assume ∥J ∆ ∥ ≤ J with J > 0 denoting an unknown scalar.…”
Section: A System Descriptionmentioning
confidence: 99%
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“…where u = [u 1 ; u 2 ; u 3 ] and J = diag{J x , J y , J z } are the control input and inertial matrix, respectively; d = [d 1 ; d 2 ; d 3 ] denotes the disturbance disturbance factor. Assumption 1 [21]: With the consideration of the structural flexibility and load changes, the inertial matrix J can be described as J = J 0 + J ∆ , where J 0 = J 0,x ; J 0,y ; J 0,z and J ∆ = J ∆,x ; J ∆,y ; J ∆,z denote the ideal part and uncertain part of J , respectively, which is reasonable to assume ∥J ∆ ∥ ≤ J with J > 0 denoting an unknown scalar.…”
Section: A System Descriptionmentioning
confidence: 99%
“…Assumption 2 [21]: The external disturbance d is unknown but bounded by an unknown constant d > 0, i.e., ∥d∥ ≤ d.…”
Section: A System Descriptionmentioning
confidence: 99%
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