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- W2260331842 abstract "In this paper, the $mathcal{H}_{2}$ optimal approximation of a $n_{y}times{n_{u}}$ transfer function $mathbf{G}(s)$ by a finite dimensional system $hat{mathbf{H}}_{d}(s)$ including input/output delays, is addressed. The underlying $mathcal{H}_{2}$ optimality conditions of the approximation problem are firstly derived and established in the case of a poles/residues decomposition. These latter form an extension of the tangential interpolatory conditions, presented in~cite{gugercin2008h_2,dooren2007} for the delay-free case, which is the main contribution of this paper. Secondly, a two stage algorithm is proposed in order to practically obtain such an approximation." @default.
- W2260331842 created "2016-06-24" @default.
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- W2260331842 date "2015-11-17" @default.
- W2260331842 modified "2023-09-27" @default.
- W2260331842 title "Optimal $mathcal{H}_{2}$ model approximation based on multiple input/output delays systems" @default.
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