2014
DOI: 10.17366/uhmfd.201429210
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Dynamic Performance Analysis of Inverted Pendulum System by Using Pd-Fuzzy Logic Controller and Pd Controller

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“…However, the error value for the second PD is the difference between the desired position of the cart and current position. The control variable (u) is the sum of the control variables (u1) and (u2) for both PD controllers (Gani et al, 2014a;Gani et al, 2016). Because derivative control reduces oscillation during transient regime and decreases the overshoot value caused by proportional control, the simultaneous use of proportional control and derivative control create efficient controlling structure non-linear dynamic systems such as an inverted pendulum.…”
Section: Pd Controller Designmentioning
confidence: 99%
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“…However, the error value for the second PD is the difference between the desired position of the cart and current position. The control variable (u) is the sum of the control variables (u1) and (u2) for both PD controllers (Gani et al, 2014a;Gani et al, 2016). Because derivative control reduces oscillation during transient regime and decreases the overshoot value caused by proportional control, the simultaneous use of proportional control and derivative control create efficient controlling structure non-linear dynamic systems such as an inverted pendulum.…”
Section: Pd Controller Designmentioning
confidence: 99%
“…The two control approaches that will overcome this problem are Takagi-Sugeno Type Fuzzy Logic (FLC) control and Proportional-Derivative (PD) control, which require being familiar with the system dynamics to obtain the best performance. This paper presents a mathematical modeling and analysis of performance comparison between conventional PD controller and Takagi-Sugeno type fuzzy logic controller for an inverted pendulum system (Gani et al, 2014a;Gani et al, 2016).…”
Section: Introductionmentioning
confidence: 99%