Gomari Buanani Naufal
Published 2000-08-11Version 1
In this paper we consider a robust identification problem for a linear dynamical control system with limited-frequency intervals. In mathematical terms, this is the problem of recovering functions in Hardy spaces. Our purpose is to bound Patil's approximants in the upper half plane case, out of a bounded real interval $I$. To this end, we deal with residu techniques and give a class of functions to provide boundedness of these approximants on the complement of this interval.
Comments: 15 pages, 1 figure, thesis
Hardy spaces and unbounded quasidisks
Hardy spaces of holomorphic functions for domains in $\mathbb C^n$ with minimal smoothness
Parabolic type semigroups: asymptotics and order of contact
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