2013
DOI: 10.1007/978-3-642-39068-5_64
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Zhang-Gradient Controllers of Z0G0, Z1G0 and Z1G1 Types for Output Tracking of Time-Varying Linear Systems with Control-Singularity Conquered Finally

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Cited by 15 publications
(2 citation statements)
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“…So, by the GD method [6], [7], [13]- [15], we define a corresponding energy function ε(t) = h 2 (t)/2. Then, by the GD design formulau(t) = −γ∂ε/∂u with design parameter γ > 0 ∈ R used to scale the convergence rate of the GD solution, the innovative controller (i.e., a z2g1 controller) in the form ofu(t) for tracking control of nonlinear system (1)-(3) is designed aṡ…”
Section: Zg Controller For Time-varying θmentioning
confidence: 99%
“…So, by the GD method [6], [7], [13]- [15], we define a corresponding energy function ε(t) = h 2 (t)/2. Then, by the GD design formulau(t) = −γ∂ε/∂u with design parameter γ > 0 ∈ R used to scale the convergence rate of the GD solution, the innovative controller (i.e., a z2g1 controller) in the form ofu(t) for tracking control of nonlinear system (1)-(3) is designed aṡ…”
Section: Zg Controller For Time-varying θmentioning
confidence: 99%
“…As a powerful dynamic method, the ZG method is mainly exploited to design ZG controllers for single input single output (SISO) systems [4]- [8]. In this paper, the ZG method is for the first time applied to design ZG controller groups (each group consists of two or more ZG controllers) for two-output tracking of the two-input Brockett integrator.…”
Section: Introductionmentioning
confidence: 99%