Pole placement for linear systems over Bezout domains
E. Emre, Pramod P. Khargonekar
Abstract
E. Emre, Pramod P. Khargonekar
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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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)