A note on pole assignment in linear systems with incomplete state feedback

Abstract
A theorem recently proposed by Davison [1] on pole assignment with incomplete state feedback is extended to noncyclic matrices by using the results of Brasch and Pearson [2]. It is shown that the number of poles that can be arbitrarily assigned is equal to the maximum of the number of nontrivial inputs or outputs.

This publication has 2 references indexed in Scilit: