A Hamiltonian-based solution to the mixed sensitivity optimization problem for stable pseudorational plants
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Publication:2504604
DOI10.1016/j.sysconle.2005.03.002zbMath1129.93364OpenAlexW2133989275MaRDI QIDQ2504604
Kenji Kashima, Yutaka Yamamoto, Özbay, Hitay
Publication date: 25 September 2006
Published in: Systems \& Control Letters (Search for Journal in Brave)
Full work available at URL: http://hdl.handle.net/11693/23965
infinite-dimensional systems\(H^{\infty }\) controlmixed sensitivity optimizationpseudorational transfer functionskew-Toeplitz approach
Related Items (5)
Stable controller design for mixed sensitivity reduction of infinite-dimensional systems ⋮ Computation of H ∞ controllers for infinite dimensional plants using numerical linear algebra ⋮ On standard \(H^{\infty }\) control problems for systems with infinitely many unstable poles ⋮ A new characterization of invariant subspaces of \(H^{2}\) and applications to the optimal sensitivity problem ⋮ A Hamiltonian-based solution to the mixed sensitivity optimization problem for stable pseudorational plants
Cites Work
- Equivalence of internal and extremal stability for a class of distributed systems
- On the weighted sensitivity minimization problem for delay systems
- Weighted sensitivity minimization: General plants in \(H^{\infty}\) and rational weights
- Singular values and vectors of a class of Hankel operators
- Some remarks on Hamiltonians and the infinite-dimensional one block \(H^{\infty}\) problem
- A Hamiltonian-based solution to the two-block \(H^{\infty}\) problem for general plants in \(H^{\infty}\) and rational weights
- Robust control of infinite dimensional systems. Frequency domain methods
- A new characterization of invariant subspaces of \(H^{2}\) and applications to the optimal sensitivity problem
- A Hamiltonian-based solution to the mixed sensitivity optimization problem for stable pseudorational plants
- Pseudo-Rational Input/Output Maps and Their Realizations: A Fractional Representation Approach to Infinite-Dimensional Systems
- H/sup ∞/ optimal and suboptimal controllers for infinite dimensional SISO plants
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