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Using system matrices (15), we obtain: (22).
The system matrices of Eq. (20) are given in "Appendix".
Here we use system matrices (14) and obtain: (20).
Compute the system matrices A d and C using (13).
The input forces, the system matrices and are.
Identification of system matrices is made in the algebraic form.
The system matrices are assembled for an industrial system example.
Only original system matrices are adopted in the parameter design.
Assume that there exists a stable convex combination of the system matrices for system (2.1).
The uncertainties in the system matrices are assumed to be norm-bounded.
In the state-space model, it is always assumed that system matrices are precise.
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