SPECTRAL FACTORIZATION USING ANALYTIC INTERPOLATION THEORY.

T. T. Georgiou; P. P. Khargonekar

SPECTRAL FACTORIZATION USING ANALYTIC INTERPOLATION THEORY.

T. T. Georgiou, P. P. Khargonekar

Research output: Contribution to journal › Conference article › peer-review

Abstract

A novel factorization algorithm that is based on linear fractional transformations and the Nevalinna-Pick interpolation theory is presented. The algorithm is recursive and depends on the choice of points (a//k , k equals 1, 2,. . . ), inside the unit disk. The algorithm is quite flexible, and a mild condition on the distribution of the z//k 's ensures its convergence.

Original language	English (US)
Pages (from-to)	7-11
Number of pages	5
Journal	Proceedings of the IEEE Conference on Decision and Control
State	Published - 1986
Externally published	Yes

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abstract = "A novel factorization algorithm that is based on linear fractional transformations and the Nevalinna-Pick interpolation theory is presented. The algorithm is recursive and depends on the choice of points (a//k , k equals 1, 2,. . . ), inside the unit disk. The algorithm is quite flexible, and a mild condition on the distribution of the z//k 's ensures its convergence.",

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N2 - A novel factorization algorithm that is based on linear fractional transformations and the Nevalinna-Pick interpolation theory is presented. The algorithm is recursive and depends on the choice of points (a//k , k equals 1, 2,. . . ), inside the unit disk. The algorithm is quite flexible, and a mild condition on the distribution of the z//k 's ensures its convergence.

AB - A novel factorization algorithm that is based on linear fractional transformations and the Nevalinna-Pick interpolation theory is presented. The algorithm is recursive and depends on the choice of points (a//k , k equals 1, 2,. . . ), inside the unit disk. The algorithm is quite flexible, and a mild condition on the distribution of the z//k 's ensures its convergence.

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JO - Proceedings of the IEEE Conference on Decision and Control

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SPECTRAL FACTORIZATION USING ANALYTIC INTERPOLATION THEORY.

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