
Summary: An iterative algorithm is proposed for solving the pole assignment by output feedback problem for an \(n\)th-order \(\ell\)-input \(m\)-output linear system. The algorithm uses a full rank feedback gain matrix and requires only linear equations of low dimension to be solved at each iteration. Application of the proposed algorithm allows all \(n\) closed-loop poles to be almost exactly assigned provided that the iterations converge so that deviations of the resulting closed-loop poles from the respective desired values become less than some user-specified tolerance, and \(m\times l\geq n\). Examples are provided in the note to illustrate the applicability of the proposed method.
algorithm, 000, output feedback, Feedback control, pole assignment, iteration, Pole and zero placement problems, Computational methods in systems theory, 004
algorithm, 000, output feedback, Feedback control, pole assignment, iteration, Pole and zero placement problems, Computational methods in systems theory, 004
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