2009Unpublished venueRequires access

Solution of the disturbance decoupling problem based on fixed poles

Runmin Zou, M. Malabre

Open publisher page 1 citations

Abstract

When the (almost) disturbance decoupling problem by state feedback is solvable, and under some rather unrestrictive minimality assumption, all the poles of the closed-loop system can simultaneously be placed, except the so-called fixed poles (which are present for any solution). We present here a new approach to solve the (almost) disturbance decoupling problem based on the investigation of fixed poles for some particular cases; moreover, it provides maximal pole assignability while simultaneously solving (almost) disturbance decoupling. It shows that such an approach is strict and effective. Examples are proposed to illustrate our contributions.

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What this paper is about

When the (almost) disturbance decoupling problem by state feedback is solvable, and under some rather unrestrictive minimality assumption, all the poles of the closed-loop system can simultaneously be placed, except the so-called fixed poles (which are present for any solution). We present here a new approach to solve the (almost) disturbance decoupling problem based on the investigation of fixed poles for some particular cases; moreover, it provides maximal pole assignability while simultaneously solving (almost) disturbance decoupling. It shows that such an approach is strict and effective. Examples are proposed to illustrate our contributions.

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Available abstract

When the (almost) disturbance decoupling problem by state feedback is solvable, and under some rather unrestrictive minimality assumption, all the poles of the closed-loop system can simultaneously be placed, except the so-called fixed poles (which are present for any solution). We present here a new approach to solve the (almost) disturbance decoupling problem based on the investigation of fixed poles for some particular cases; moreover, it provides maximal pole assignability while simultaneously solving (almost) disturbance decoupling. It shows that such an approach is strict and effective. Examples are proposed to illustrate our contributions.

Key concepts: Decoupling (probability), Control theory (sociology), Disturbance (geology), Full state feedback, Computer science, Pole–zero plot, Mathematics, Control engineering

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