An efficient Schur method to solve the stabilizing problem
V Sima - IEEE Transactions on Automatic Control, 1981 - ieeexplore.ieee.org
IEEE Transactions on Automatic Control, 1981•ieeexplore.ieee.org
… The algorithms proposed in [3] and [4], imp!ying the solution of some Lyapunov matrix
equations, have good numerical properties. This note presents an efficient solution to the
stabilizing problem for both continuous systems (Section II) and discrete systems (Section III),
obtained by a minor modification of the algorithms given in [3] and [4]. The results in these
references are first reformulated in terms of the real … An improved numerical solution of
the stabilizing problem for both continuous and discrete systems has been presented. It is …
equations, have good numerical properties. This note presents an efficient solution to the
stabilizing problem for both continuous systems (Section II) and discrete systems (Section III),
obtained by a minor modification of the algorithms given in [3] and [4]. The results in these
references are first reformulated in terms of the real … An improved numerical solution of
the stabilizing problem for both continuous and discrete systems has been presented. It is …
An efficient solution to the stabilizing problem for both continuous and discrete constant linear systems is presented. The real Schur form reduction of the system state matrix is used.
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