Adaptive Fuzzy Control for Nonstrict-Feedback Systems With Input Saturation and Output Constraint
Citations
347 citations
Cites background from "Adaptive Fuzzy Control for Nonstric..."
...[26] developed the fuzzy adaptive control for a class of single-input and single-output (SISO) nonstrict feedback nonlinear systems with output constraint....
[...]
...In order to deal with this problem, recently, some significant adaptive fuzzy or NNs control approaches have been presented for uncertain nonlinear systems in nonstrict feedback form, for example, [23]–[26]....
[...]
322 citations
283 citations
Cites background from "Adaptive Fuzzy Control for Nonstric..."
...[55] proposed an adaptive fuzzy tracking control scheme for nonstrict-feedback systems in presence of input and output constraints....
[...]
...Up to now, tremendous progress has been made in nonstrict-feedback systems [55]–[58]....
[...]
272 citations
Cites methods from "Adaptive Fuzzy Control for Nonstric..."
...Remark 1: In the existing results [35]–[38], the NNs were used to estimate the unknown nonlinear functions....
[...]
269 citations
References
2,455 citations
"Adaptive Fuzzy Control for Nonstric..." refers background in this paper
...INTRODUCTION RECENTLY, the developments of controller design for nonlinear system were investigated intensively, and various control approaches have been proposed, such as adaptive backstepping control [1]–[13], fuzzy-model based control [14]–[23] and sliding mode control [24]–[28]....
[...]
1,999 citations
1,079 citations
861 citations
"Adaptive Fuzzy Control for Nonstric..." refers methods in this paper
...[47] presented a new adaptive fuzzy tracking control method for uncertain MIMO nonlinear systems with input constraints....
[...]
818 citations
"Adaptive Fuzzy Control for Nonstric..." refers background in this paper
...Definition 1 [56]: A BLF V(x) (V(x) > 0) is a scalar continuous function, defined with respect to the system ẋ = f (x) on an open region D containing the origin....
[...]
...Lemma 4 [56]: For any positive constant kd1, if z1 in the interval of |z1| < kd1, z1 will satisfy the following inequality:...
[...]
...Lemma 3 [56]: For arbitrary positive constant kd1, define two open sets as Z1 := {z1 ∈ R : |z1| < kd1} ⊂ R and N := Rl × Z1 ⊂ Rl+1....
[...]
...Assumption 2 [56]: The reference signal yr and y (k) r (t) are sufficiently smooth and bounded, y r (t) means kth derivatives of yr in time t....
[...]