The Theory of Stable Minimal Partial Realizations: The Scalar Case

M. N. Prakash; A. T. Fam

doi:10.1109/TCS.1982.1085197

The Theory of Stable Minimal Partial Realizations: The Scalar Case

M. N. Prakash
, A. T. Fam

Department of Electrical Engineering

Nokia

Research output: Contribution to journal › Article › peer-review

Abstract

The a priori knowledge of the stability of a system, whose partial impulse response is given, is used to obtain a stable partial realization, of minimal order in the class of stable systems. Bounds are derived on the order of this stability constrained realization using an algebraic geometric approach.

Original language	English
Pages (from-to)	646-647
Number of pages	2
Journal	IEEE Transactions on Circuits and Systems
Volume	29
Issue number	9
DOIs	https://doi.org/10.1109/TCS.1982.1085197
State	Published - Sep 1982

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abstract = "The a priori knowledge of the stability of a system, whose partial impulse response is given, is used to obtain a stable partial realization, of minimal order in the class of stable systems. Bounds are derived on the order of this stability constrained realization using an algebraic geometric approach.",

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AB - The a priori knowledge of the stability of a system, whose partial impulse response is given, is used to obtain a stable partial realization, of minimal order in the class of stable systems. Bounds are derived on the order of this stability constrained realization using an algebraic geometric approach.

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The Theory of Stable Minimal Partial Realizations: The Scalar Case

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