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- W56227985 abstract "It is well known that zeros play a very basic role in the analysis and synthesis of multivariable systems: although the term “zero” clearly comes from the polynomial (transfer matrix) approach, in the early 70’s it was extended to the state-space description through geometric tools and techniques [1, 2]. In particular, the invariant zeros of a triple (A, B, C) are defined both as the roots with multiplicity of the invariant polynomials of the Rosenbrock system matrix [3] and as the internal unassignable eigenvalues with multiplicity of the maximal (A, imB)-controlled invariant contained in kerC [4, 5]." @default.
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- W56227985 date "1992-01-01" @default.
- W56227985 modified "2023-09-26" @default.
- W56227985 title "Feedback Systems Stabilizability in Terms of Invariant Zeros" @default.
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- W56227985 doi "https://doi.org/10.1007/978-1-4757-2204-8_22" @default.
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