1973International Journal of ControlRequires access

Optimization of systems with assigned poles

John van de Vegte, Midori Maki

Open publisher page 13 citations

Abstract

In pole assignment for multi-input systems the constant gain feedback control to achieve desired closed-loop poles is not unique. Neither is the feedback control for single-input systems of which not all poles are assigned. It is proposed to use this design freedom to minimize a given performance function, thus combining the pole placement and optimal control design techniques, From a different point of view, the method augments the pole placement technique by a method of implicit optimal zero placement. The numerical technique for solving the single-input case is detailed in this paper.

About this research paper

What this paper is about

In pole assignment for multi-input systems the constant gain feedback control to achieve desired closed-loop poles is not unique. Neither is the feedback control for single-input systems of which not all poles are assigned. It is proposed to use this design freedom to minimize a given performance function, thus combining the pole placement and optimal control design techniques, From a different point of view, the method augments the pole placement technique by a method of implicit optimal zero placement. The numerical technique for solving the single-input case is detailed in this paper.

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OpenAlex reports 13 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

In pole assignment for multi-input systems the constant gain feedback control to achieve desired closed-loop poles is not unique. Neither is the feedback control for single-input systems of which not all poles are assigned. It is proposed to use this design freedom to minimize a given performance function, thus combining the pole placement and optimal control design techniques, From a different point of view, the method augments the pole placement technique by a method of implicit optimal zero placement. The numerical technique for solving the single-input case is detailed in this paper.

Key concepts: Control theory (sociology), Closed-loop pole, Full state feedback, Constant (computer programming), Pole–zero plot, Function (biology), Point (geometry), Optimal control

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