刊名:Soft Computing - A Fusion of Foundations, Methodologies and Applications
出版年:2016
出版时间:February 2016
年:2016
卷:20
期:2
页码:649-659
全文大小:1,545 KB
参考文献:Abid H, Chtourou M, Toumi A (2006) Indirect adaptive fuzzy control scheme based on Lyapunov approach for a class of SISO nonlinear systems. Stud Inf Control 15(1):79–92 Abid H, Chtourou M, Toumi A (2012) Direct fuzzy adaptive control based on sliding surface for a class of SISO non-linear systems. Int J Model Identifi Control 16(1):70–78CrossRef Cao SG, Rees NW, Feng G (2001) Universal fuzzy controllers for a class of nonlinear systems. Fuzzy Sets Syst 122:117–123MATH MathSciNet CrossRef Ge SS, Hong F, Lee TH (2004) Adaptive neural control of nonlinear time-delay systems with unknown virtual control coeffcients. IEEE Trans Syst Man Cybern 34:499–516CrossRef Ho SWC, Li J, Niu YG (2005) Adaptive neural control for a class of nonlinearly parametric time-delay systems. IEEE Trans Neural Netw 16:625–635CrossRef Huang CP (2012) Model based fuzzy control with affine T-S delayed models applied to nonlinear systems. Int J Innova Comput Inf control 8(5):2979–2993 Kim E, Kim S (2002) Stability analysis and synthesis for an affine fuzzy control system via LMI and ILMI: continuous case. IEEE Trans Fuzzy Syst 10(3):391–400CrossRef Lam HK, Leung FHF (2008) Stability analysis of discrete-time fuzzy-model-based control systems with time delay: Time delay-independent approach. Fuzzy Sets Syst 159:990–1000 Li L, Liu XD (2009) New results on delay-dependent robust stability criteria of uncertain fuzzy systems with state and input delays. Inf Sci 179:1134–1148MATH CrossRef Li Y, Ren C, Tong S (2012) Adaptive fuzzy backstepping output feedback control of nonlinear uncertain time-delay systems based on high gain filters. Nonlinear Dyn 69:781–792MATH MathSciNet CrossRef Narendra KS, Annaswamy AM (1989) Stable adaptive systems. Prentice Hall, Englewood CliffsMATH Niu Y, Lam J, Wang X (2005) Adaptive H\(\infty \) control using backstepping and neural networks. J Dyn Syst Meas Control 127:313–326CrossRef Ordóñez R, Zumberge J, Spooner JT, Passino KM (1997) Adaptive fuzzy control: experiments and comparative analyses. Trans Fuzzy Syst 5(2):176–188 Sira-Ramirez H (1988) Structure at infinity, zero dynamics and normal forms of systems undergoing sliding motion. Int J Syst Sci 21(4):665–674MathSciNet CrossRef Slotine J-JE, Li W (1991) Applied nonlinear control. Prentice-Hall, Englewood CliffsMATH Song XN, Xu SY, Shen H (2008) Robust H\(\infty \) control for uncertain fuzzy systems with distributed delays via output feedback controllers. Inf Sci 178:4341–4356MATH MathSciNet CrossRef Sugeno M, Tanaka K (1991) Successive identification of fuzzy model and its applications to prediction of complex system. Fuzzy Sets Syst 42:315–344MATH MathSciNet CrossRef Wang HO, Tanaka K, Griffin MF (1996) An approach to fuzzy control of nonlinear systems: stability and design issues. IEEE Trans Fuzzy Syst 4(1):14–23 Wang M, Chen B, Liu XP, Shi P (2008) Adaptive fuzzy tracking control for a class of perturbed strict-feedback nonlinear time-delay systems. Fuzzy Sets Syst 159:949–967MATH MathSciNet CrossRef Ying H (1998) General SISO Takagi-Sugeno fuzzy systems with linear rule consequent are universal approximators. IEEE Trans Fuzzy Syst 6(4):582–1587CrossRef Zhu Q, Song A-G, Zhang TP, Yang Y-Q (2012) Fuzzy adaptive control of delayed high order nonlinear systems. Int J Autom Comput 9(2):191–199CrossRef
作者单位:Hafedh Abid (1) Ahmed Toumi (1)
1. ENIS Sfax, Laboratory of Sciences and Techniques of Automatic control & computer engineering (Lab-STA), Sfax, Tunisia
刊物类别:Engineering
刊物主题:Numerical and Computational Methods in Engineering Theory of Computation Computing Methodologies Mathematical Logic and Foundations Control Engineering
出版者:Springer Berlin / Heidelberg
ISSN:1433-7479
文摘
In this paper, we propose an adaptive fuzzy controller for a class of nonlinear SISO time-delay systems. The plant model structure is represented by a Takagi–Sugeno (T–S) type fuzzy system. The T–S fuzzy model parameters are adjusted online. The proposed algorithm utilizes the sliding surface to adjust online the parameters of T–S fuzzy model. The controller is based on adjustable T–S fuzzy parameters model and sliding mode theory. The stability analysis of the closed-loop system is based on the Lyapunov approach. The plant state follows asymptotically any bounded reference signal. Two examples have been used to check performances of the proposed fuzzy adaptive control scheme.