On Properties of Optimal Regulator for Hyperbolic Distributed Parameter Systems.
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概要
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This paper investigates some properties of an optimal regulator of a distributed parameter system which is described by a linear symmetric hyperbolic partial differential equation. Although the linear quadratic cost problem of such system has been solved, the properties of the optimal regulator have not been discussed. We show that a circle condition holds for the optimal regulator and also discuss pole location of the optimal regulator, that is, the optimal closed-loop poles are determined as roots of the determinant of a Hamilton type matrix.
- 公益社団法人 計測自動制御学会の論文
公益社団法人 計測自動制御学会 | 論文
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