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Wang, H. , & Griffin, M. F. (1996). An approach to fuzzy control of nonlinear systems: stability and design issues. IEEE Transactions on Fuzzy Systems, 4(1), 14–23. 1109/91. 481841. , & Tam, P. (1997). Stability design of TS model based fuzzy systems.

1979). Stochastic models, estimation, and control, mathematics in science and engineering (Vol. 141). London: Academic Press. Nguyen, H. , Tong, R. , & Yager, R. R. (1995). Theoretical aspects of fuzzy control. New York: Wiley. , Edwards, R. , & Lee, K. Y. (1993). Two approaches for automating the tuning process of fuzzy logic controllers. In 32nd IEEE Conference on Decision and Control. Part 2 (of 4) (San Antonio, TX, USA). 325490. Simon, D. (2002). Training fuzzy systems with the extended Kalman filter.

74) It must be noted that in this case, the system matrices in this depend on both the state and input of the system in each instant. Thus, it becomes necessary the calculation of these matrices in each iteration of the algorithm. 3 Kalman Filter for Parameters’ Estimation One of the applications of Kalman filter is the identification of parameters. Let us suppose that a function depends on q parameters p1 , p2 . . 75) y = f (x1 , x2 , . . , xn , p1 , p2 . . 76) The problem of identification of parameters can be explained as a problem of estimation of systems’ states.

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