2004
DOI: 10.1016/j.jfranklin.2004.01.002
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On a modification approach to a class of Lyapunov-based robust controllers subject to input constraint

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Cited by 4 publications
(3 citation statements)
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“…According to the desired motion on the reference path (see figure 4), we choose the set point (14) as [∂v d , β d , γ d , y c,d , φ d ] = [0 m/sec, 0 rad, 0.0415 rad/sec, 0 m, 0 rad] that in turn leads to the following ideal condition for the state of the vehicle system to converge to: from these parameters that both the inequality (18) and Assumption 4 are satisfied and δ = 0.0842. By using these estimated parameters, we can therefore prepare the numerical values of (Ã,B,D,δ) in ARE (32) and LMI (33).…”
Section: The Controller Construction and Simulation Resultsmentioning
confidence: 99%
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“…According to the desired motion on the reference path (see figure 4), we choose the set point (14) as [∂v d , β d , γ d , y c,d , φ d ] = [0 m/sec, 0 rad, 0.0415 rad/sec, 0 m, 0 rad] that in turn leads to the following ideal condition for the state of the vehicle system to converge to: from these parameters that both the inequality (18) and Assumption 4 are satisfied and δ = 0.0842. By using these estimated parameters, we can therefore prepare the numerical values of (Ã,B,D,δ) in ARE (32) and LMI (33).…”
Section: The Controller Construction and Simulation Resultsmentioning
confidence: 99%
“…Under the uncertainties of both the tire/road condition (r e , k s , k) and aerodynamic term σ aero ∈ σ , the control objective is two-fold: one is to achieve the set point regulation (14), and the other is to limit all the magnitudes of the quasi-steady-state combined wheel slips (12) below a pre-specified value s c .…”
Section: Assumptionmentioning
confidence: 99%
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