According to V.P.Potapov, a classical interpolation problem can be reformulated in terms of a so-called Fundamental Matrix Inequality (FMI). To show that every solution of the FMI satisfies the interpolation problem, we usualy have to transform the FMI in some special way. In this paper the number of of transformations of the FMI which come into play are motivated and demonstrated by simple, but typical examples.
CITATION STYLE
Katsnelson, V. E. (1997). On transformations of Potapov’s fundamental matrix inequality. In Topics in Interpolation Theory (pp. 253–281). Birkhäuser Basel. https://doi.org/10.1007/978-3-0348-8944-5_12
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