Direct adaptive NN control of a class of nonlinear systems
By Shuzhi Sam Ge, Cong Wang. IEEE Trans. Neural Networks, 2002
610 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Computational Theory and Mathematics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/f788cca40792296b0b1b609fcc63c6a4b8d7b4f9
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Citations in the corpus
- Observer-Based Adaptive Fuzzy Tracking Control for Strict-Feedback Nonlinear Systems With Unknown Control Gain Functions (2020, methodology): “It should be mentioned that since NNs and type-two FLSs also have the property of Lemma 1, the FLSs used in this article can be replaced by NNs [6], [7] or type-two FLSs [28].”
- Learning from neural control (2006, background): “Thus, effective learning capabilities are incorporated into the controller design to make learning control possible.”
- Adaptive dynamic surface control of nonlinear systems with unknown dead zone in pure feedback form (2008, methodology): “Though backstepping has become one of the most popular design methods for a large class of SISO nonlinear systems (Ge & Wang, 2002b; Kanellakipoulos et al., 1991; Krstiét al., 1995; Polycarpou, 1996; Polycarpou & Mears, 1998; Zhang et al., nonlinear dead-zone model, which is used in the controller…”
- Robust Adaptive Neural Network Control for a Class of Uncertain MIMO Nonlinear Systems With Input Nonlinearities (2010, background): “Lemma 1 [38], [42]: For bounded initial conditions, if there exists a continuous and positive-definite Lyapunov func- tion satisfying , such that , where are class functions and is a positive constant, then the solution is uniformly bounded.”
- Adaptive Output-Feedback Fuzzy Tracking Control for a Class of Nonlinear Systems (2011, background): “Many researchers have focused on the triangular nonlinear systems and developed some significant results such as [8]–[13] via a backstepping technique and neural networks methods.”
- Global Neural Dynamic Surface Tracking Control of Strict-Feedback Systems With Application to Hypersonic Flight Vehicle (2015, background): “In the direct design [15], [36], the new function g−1( f − ẋd) is defined and approximated by NN, so that there is no need to approximate the control gain function g.”
- Robust and adaptive backstepping control for nonlinear systems using RBF neural networks (2004, methodology): “So, the input vector of nonlinear function in literature [20] is 3-D at least, while those of nonlinear functions and are still 2-D.”
- An ISS-modular approach for adaptive neural control of pure-feedback systems (2006, methodology): “…systems with unknown parameters (Kokotovic & Arcak, 2001; Krstic et al., 1995) and with unknown non-linearities (Choi & Farrell , 2001; Ge, Hang, Lee, & Zhang, 2001; Ge & Wang, 2002a; Kwan & Lewis, 2000; Lewis, Jagannathan, & Yeildirek, 1999; Polycarpou & Mears, 1998; Zhang, Peng, & Jiang, 2000).”
- Robust Adaptive Tracking Control for Nonlinear Systems Based on Bounds of Fuzzy Approximation Parameters (2010, background): “In the literature [19], [21], [26], [31], several elegant schemes were developed to overcome this assumption.”