\(H_\infty\) fault detection for linear discrete time-varying descriptor systems with missing measurements (Q1723552)
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scientific article; zbMATH DE number 7025530
| Language | Label | Description | Also known as |
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| English | \(H_\infty\) fault detection for linear discrete time-varying descriptor systems with missing measurements |
scientific article; zbMATH DE number 7025530 |
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\(H_\infty\) fault detection for linear discrete time-varying descriptor systems with missing measurements (English)
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19 February 2019
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Summary: This paper deals with the problem of \(H_\infty\) fault detection for a class of linear discrete time-varying descriptor systems with missing measurements, and the missing measurements are described by a Bernoulli random binary switching sequence. We first translate the \(H_\infty\) fault detection problem into an indefinite quadratic form problem. Then, a sufficient and necessary condition on the existence of the minimum is derived. Finally, an observer-based \(H_\infty\) fault detection filter is obtained such that the minimum is positive and its parameter matrices are calculated recursively by solving a matrix differential equation. A numerical example is given to demonstrate the efficiency of the proposed method.
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