Delayed Feedback Control of Linear Systems with State Jump

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  • 状態にジャンプを有する線形システムの遅延フィードバック制御
  • ジョウタイ ニ ジャンプ オ ユウスル センケイ システム ノ チエン フィードバック セイギョ

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Abstract

The effect of the delayed feedback control on the stability of periodic solutions of linear systems with sate jump is studied. Although the stability of the open-loop and the OGY feedback cases can be analyzed via matrix representations (Poincare map), the system with DFC requires an operator representation of the state transition on a certain function space due to the infinite-dimensionality caused by the time delay element in the controller. A stability condition is given in terms of the spectrum of this operator. Also an analytic formula and a numerical method for the computation of the spectrum are provided.

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