2019
DOI: 10.1016/j.ifacol.2019.11.154
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Input-Output Feedback Linearization for the Control of a 4 Cable-Driven Parallel Robot

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Cited by 9 publications
(7 citation statements)
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“…Determining the inverse dynamics is a tough task. In addition, following various simplifications, it becomes necessary to once again linearize this model around a designated equilibrium point for practical applications [51], [52]. Yet, this process is task-specific, and we need to do all steps in case new changes are made to the design and structure of the platform.…”
Section: Feed Forward Control Via Reinforcement Learningmentioning
confidence: 99%
“…Determining the inverse dynamics is a tough task. In addition, following various simplifications, it becomes necessary to once again linearize this model around a designated equilibrium point for practical applications [51], [52]. Yet, this process is task-specific, and we need to do all steps in case new changes are made to the design and structure of the platform.…”
Section: Feed Forward Control Via Reinforcement Learningmentioning
confidence: 99%
“…Input−output feedback linearization technology provides convenience for further design of linearization control algorithm by transforming the nonlinear system model (in whole or part) into a linear system. 26,27 The standard input and output feedback linearization technology is described as follows.…”
Section: Control-oriented Nonlinear Temperature Gradient Modelmentioning
confidence: 99%
“…Feedback linearization is conveniently classified into categories, that is, input–output feedback linearization and state-space linearization. Input–output feedback linearization technology provides convenience for further design of linearization control algorithm by transforming the nonlinear system model (in whole or part) into a linear system. , The standard input and output feedback linearization technology is described as follows.…”
Section: Temperature Gradient Control Of the Sofcmentioning
confidence: 99%
“…Xie [27] proposed a robust synchronous control strategy, which can achieve high-precision trajectory tracking, but currently only focuses on the control of CDPRs with three degrees of freedom (3-DOF). Kumar [28] used an input-output feedback linearization method to control the CDPRs with good control effects, but currently concentrated on under-actuation robots. KINO H [29] proposed a robust PD control algorithm based on an uncertain Jacobi matrix and proved the stability of the system using Lyapunov theory, but this method is only applicable in zero gravity.…”
Section: Introductionmentioning
confidence: 99%