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A reconciliation between quantitative feedback theory and robust multivariable control

Richard D. Braatz

Open publisher page 3 citations

Abstract

Methods proposed for the design of robust controllers include quantitative feedback theory (QFT) and robust multivariable control. By reconciliating these methods one of the main weaknesses of QFT is removed, that is, it is shown that Nichols chart robustness bounds can be calculated without gridding of the uncertainty set by using standard tools from robust multivariable control.

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What this paper is about

Methods proposed for the design of robust controllers include quantitative feedback theory (QFT) and robust multivariable control. By reconciliating these methods one of the main weaknesses of QFT is removed, that is, it is shown that Nichols chart robustness bounds can be calculated without gridding of the uncertainty set by using standard tools from robust multivariable control.

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Available abstract

Methods proposed for the design of robust controllers include quantitative feedback theory (QFT) and robust multivariable control. By reconciliating these methods one of the main weaknesses of QFT is removed, that is, it is shown that Nichols chart robustness bounds can be calculated without gridding of the uncertainty set by using standard tools from robust multivariable control.

Key concepts: Multivariable calculus, Quantitative feedback theory, Robustness (evolution), Robust control, Control theory (sociology), Computer science, Feedback control, Set (abstract data type)

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