2017 4th International Conference on Signal Processing, Computing and Control (ISPCC) 2017
DOI: 10.1109/ispcc.2017.8269715
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Stability analysis of feedback linearized magnetic levitation system using sum-of-squares method

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Cited by 3 publications
(3 citation statements)
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“…Fuzzy logic controller for magnetic levitation system shows better performance than PID controller when adding mass as disturbance [4]. Then, feedback linearized magnetic levitation system using Sum of Squares (SOS) method explain about the stability of maglev, based on calculations using Lyapunov obtained negative definite or the system was globally asymptotically stable [5]. However, this study did not explain the output response in graphical form.…”
Section: Introductionmentioning
confidence: 88%
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“…Fuzzy logic controller for magnetic levitation system shows better performance than PID controller when adding mass as disturbance [4]. Then, feedback linearized magnetic levitation system using Sum of Squares (SOS) method explain about the stability of maglev, based on calculations using Lyapunov obtained negative definite or the system was globally asymptotically stable [5]. However, this study did not explain the output response in graphical form.…”
Section: Introductionmentioning
confidence: 88%
“…However, this paper did not consider disturbance in magnetic levitation. In addition, there are also other methods such as fuzzy logic controller [4], feedback linearization [5], LQR [6], neural network [7][8] [9]. Fuzzy logic controller for magnetic levitation system shows better performance than PID controller when adding mass as disturbance [4].…”
Section: Introductionmentioning
confidence: 99%
“…The essential idea of feedback linearization is to decouple a nonlinear system into a pseudo-linear system by the mean of nonlinear state feedback, and then use a linear controller to deal with the pseudo-linear system. However, among all kinds of cases [22][23][24][25] that apply feedback linearization to maglev systems, most of them focused on the individual control of single-DoF magnetic levitation, i.e., decentralized control. However, since there is coupling between the degrees of freedom in multi-DoF maglev systems, decentralized control tends not to cope well with multi-DoF magnetic levitation systems [26].…”
Section: Introductionmentioning
confidence: 99%