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- W2014932138 abstract "In this paper we consider the solutions of the equation $XR + QY = Phi $. Here Q , R , $Phi $ are given $p times q$, $m times t$ and $p times t$ polynomial matrices over a field k. X and Y are $p times m$ and $q times t$ polynomial matrices which are unknown. Using certain recent results on the realization of matrix fraction descriptions of transfer matrices, we give a characterization (parametrization) of all possible $(X,Y)$ which solve this equation. This also provides a system theoretic interpretation for this equation." @default.
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- W2014932138 modified "2023-09-27" @default.
- W2014932138 title "The Equation $XR + QY = Phi $: A Characterization of Solutions" @default.
- W2014932138 doi "https://doi.org/10.1137/0319003" @default.
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