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A novel design of optimal intelligent fuzzy TID controller employing GA for nonlinear level control problem subject to actuator and system component fault 被引量:1

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摘要 Purpose–The purpose of this article is about the design of controllers for conical two-tank noninteracting level(CTTNL)system in simulation.Local linearization around the equilibrium point has been done for the nonlinear CTTNL system to obtain a linearized model transfer function.Design/methodology/approach–This article deals with the design of novel optimal fractional-order tiltintegral-derivative(TID)controller using type-1 fuzzy set for the CTTNL prototype system.In this study,type-1 fuzzy TID controller parameters have been optimized through genetic algorithm(GA)and those set of values have been employed for the design of proportional-integral-derivative(PID)controller.Findings–A performance comparison between FTID and PID controller is then investigated.The analysis shows the superiority of FTID controller over PID controller in terms of integral absolute error(IAE),integral square error(ISE),integral of time multiplied absolute error(ITAE)and integral of time multiplied squared error(ITSE)integral errors.The transient and steady state performance of the FTID controller are superior as compared to conventional PID controller.In future,the FTID controller fault-tolerance capability tested on CTTNL system subject to actuator and system component(leak)faults.The detailed study of robustness in presence of model uncertainties will be incorporated as a scope of further research.Originality/value–A performance comparison between FTID and PID controller is then investigated.The analysis shows the superiority of FTID controller over PID controller in terms of IAE,ISE,ITAE and ITSE integral errors.Additionally,fault-tolerant performance of the proposed controller evaluated with fault-recovery time(F_(rt))parameter.The transient and steady state performance of the FTID controller are superior as compared to conventional PID controller.
出处 《International Journal of Intelligent Computing and Cybernetics》 EI 2021年第1期17-32,共16页 智能计算与控制论国际期刊(英文)
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