Polynomial \(J\)-spectral factorization in minimal state space.

DOI10.1016/S0005-1098(03)00191-2zbMath1059.93042OpenAlexW1993603024MaRDI QIDQ1421416

Jovan D. Stefanovski

Publication date: 26 January 2004

Published in: Automatica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0005-1098(03)00191-2

zbMATH Keywords

large scale systemsnumerical algorithmminimal-order algebraic Riccati equationsoptimal LQ return difference equalitypolynomial \(J\)-spectral factorization

Mathematics Subject Classification ID

Related Items (4)

A Toeplitz algorithm for polynomial \(J\)-spectral factorization ⋮ Numerical \(J\)-spectral factorization of general para-Hermitian matrices ⋮ Discrete \(J\)-spectral factorization of possibly singular polynomial matrices ⋮ Spectral factorization of non-symmetric polynomial matrices

Uses Software

• Robust Control Toolbox
• PolyX

Cites Work

• Unnamed Item
• New algorithms for polynomial \(J\)-spectral factorization
• Algorithm of J-spectral factorization of polynomial matrices
• On polynomial matrix spectral factorization by symmetric extraction
• Model reduction for robust control: A schur relative error method
• Polynomial J-spectral factorization
• General matrix pencil techniques for the solution of algebraic Riccati equations: a unified approach
• Sufficient conditions for linear control system decoupling by static state feedback

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