1984IEEE Transactions on Automatic ControlRequires access

Pole placement for linear systems over Bezout domains

E. Emre, Pramod P. Khargonekar

Open publisher page 3 citations

Abstract

The problem of pole placement for linear systems over rings is considered. For a class of rings, our results show that one can construct reduced-order dynamic output feedback compensators for pole placement. Our results also provide an alternative proof of some previously known results on the problem of pole placement by state feedback for a class of reachable pairs (F,G) over Bezout domains.

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What this paper is about

The problem of pole placement for linear systems over rings is considered. For a class of rings, our results show that one can construct reduced-order dynamic output feedback compensators for pole placement. Our results also provide an alternative proof of some previously known results on the problem of pole placement by state feedback for a class of reachable pairs (F,G) over Bezout domains.

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Available abstract

The problem of pole placement for linear systems over rings is considered. For a class of rings, our results show that one can construct reduced-order dynamic output feedback compensators for pole placement. Our results also provide an alternative proof of some previously known results on the problem of pole placement by state feedback for a class of reachable pairs (F,G) over Bezout domains.

Key concepts: Full state feedback, Class (philosophy), Linear system, Construct (python library), Output feedback, State (computer science), Mathematics, Control theory (sociology)

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