2020
DOI: 10.1007/s40313-020-00642-4
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Cascade Control Strategy on Servo Pneumatic System with Fuzzy Self-Adaptive System

Abstract: Servo pneumatic position control has gained considerable attention due to its superiority in improving the precision of automation and mechatronic systems. This paper presents the proposed cascaded fuzzy self-adaptive with proportional, integral, and derivative (CFSAPID) control strategy in providing an accurate rod-piston displacement as desired input with stable pressure in chambers. Unlike the conventional cascade strategy, the control law of proposed CFSAPID was designed based on the Mamdani-type fuzzy app… Show more

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Cited by 12 publications
(5 citation statements)
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“…The second group includes fuzzy-PD and fuzzy-PID systems, where the fuzzy controller is used to modify the coefficients of the primary PID controller, which controls the position of the actuator via electromagnetic valves. Proposals for such systems were presented by Azahar et al [81,82], Tagosoglu et al [83,84], Gao et al [85], as well as Irawan and Azahar [86]. Furthermore, Hassan et al [87] designed a similar system except using type-2 membership functions in the fuzzy controller.…”
Section: Pneumatic Proportional Valves and Servo Valvesmentioning
confidence: 99%
“…The second group includes fuzzy-PD and fuzzy-PID systems, where the fuzzy controller is used to modify the coefficients of the primary PID controller, which controls the position of the actuator via electromagnetic valves. Proposals for such systems were presented by Azahar et al [81,82], Tagosoglu et al [83,84], Gao et al [85], as well as Irawan and Azahar [86]. Furthermore, Hassan et al [87] designed a similar system except using type-2 membership functions in the fuzzy controller.…”
Section: Pneumatic Proportional Valves and Servo Valvesmentioning
confidence: 99%
“…where πœ† 𝑛 with 𝑛 = 1, 2, 3. are the coefficients of the friction's dynamics where 𝑛 = 1 denotes the spring bristle factor, 𝑛 = 2 denotes damping bristle factor and viscous friction factor with 𝑛 = 3, further detail regarding this function can be find in [14]. Since the temperature is negligible, the differential equation for both pressure chambers is computed as follows under the adiabatic assumption [12].…”
Section: Overview Of the Ppvdc Modelmentioning
confidence: 99%
“…where the 𝜏 is a valve spool time constant and πœ” is the valve orifice area gradient. Moreover, the valve orifice effective area are denoted as 𝐴 𝑝𝑣 [14]. The standard length of the connecting tube in the model was assumed to be short enough to be neglected as a significant contributor to the time delay in the PPVDC system.…”
Section: Overview Of the Ppvdc Modelmentioning
confidence: 99%
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