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Journal ArticleDOI

Guaranteed properties of gain scheduled control for linear parameter-varying plants

TLDR
Conditions are given which guarantee that the stability, robustness, and performance properties of the fixed operating point designs carry over to the global gain scheduled design, such as the scheduling variable should “vary slowly.”
About
This article is published in Automatica.The article was published on 1991-04-01. It has received 656 citations till now. The article focuses on the topics: Gain scheduling & Linear parameter-varying control.

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Citations
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Journal ArticleDOI

Self-scheduled H ∞ control of linear parameter-varying systems: a design example

TL;DR: The methodology presented in this paper is applied to the gain scheduling of a missile autopilot and is to bypass most difficulties associated with more classical schemes such as gain-interpolation or gain-scheduling techniques.
Journal ArticleDOI

A convex characterization of gain-scheduled H/sub /spl infin// controllers

TL;DR: Extensions of H/sub /spl infin// synthesis techniques to allow for controller dependence on time-varying but measured parameters are discussed and simple heuristics are proposed to compute robust time-invariant controllers.
Journal ArticleDOI

Survey of Gain-Scheduling Analysis & Design

TL;DR: The scope of this paper includes the main theoretical results and design procedures relating to continuous gain-scheduling (in the sense of decomposition of non-linear design into linear sub-problems) control with the aim of providing both a critical overview and a useful entry point into the relevant literature.
Journal ArticleDOI

Analysis of gain scheduled control for nonlinear plants

TL;DR: In this paper, conditions which guarantee stability, robustness, and performance properties of the global gain schedule designs are given, which confirm and formalize popular notions regarding gain scheduled designs, such as that the scheduling variable should vary slowly, and capture the plant's nonlinearities.
References
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Book

Theory of Functional Differential Equations

Jack K. Hale
TL;DR: In this paper, Liapunov functional for autonomous systems is used to define the saddle point property near equilibrium and periodic orbits for linear systems, which is a generalization of the notion of stable D operators.
Book

Feedback Systems: Input-output Properties

TL;DR: In this paper, the Bellman-Gronwall Lemma has been applied to the small gain theorem in the context of linear systems and convolutional neural networks, and it has been shown that it can be applied to linear systems.
Journal ArticleDOI

Multivariable feedback design: Concepts for a classical/modern synthesis

TL;DR: This paper presents a practical design perspective on multivariable feedback control problems and generalizes known single-input, single-output (SISO) statements and constraints of the design problem to multiinput, multioutput (MIMO) cases.
Book

Ordinary and Delay Differential Equations

TL;DR: In this paper, the authors consider the stability properties of functional differential equations with infinite delay, and show that the stability of these equations can be characterized by the existence of periodic solutions to these problems.
Journal ArticleDOI

Analysis of gain scheduled control for nonlinear plants

TL;DR: In this paper, conditions which guarantee stability, robustness, and performance properties of the global gain schedule designs are given, which confirm and formalize popular notions regarding gain scheduled designs, such as that the scheduling variable should vary slowly, and capture the plant's nonlinearities.
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