Linearly Constrained Interpolation in Nest Algebras

Mihály Bakonyi; Hugo J. Woerdeman

doi:10.1512/iumj.1993.42.42059

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Linearly Constrained Interpolation in Nest Algebras

Journal article

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Peer reviewed

Linearly Constrained Interpolation in Nest Algebras

Mihály Bakonyi and Hugo J. Woerdeman

Indiana University mathematics journal, v 42(4), pp 1297-1304

01 Dec 1993

DOI: https://doi.org/10.1512/iumj.1993.42.42059

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Abstract

Algebra

Hilbert spaces

Interpolation

Mathematical inequalities

Mathematical theorems

A linearly constrained interpolation problem in nest algebras is solved. The result generalizes the well-known Arveson distance formula. Applications concern quasitriangular operators and a variant of the operator theoretic Corona theorem.

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Title: Linearly Constrained Interpolation in Nest Algebras
Creators: Mihály Bakonyi
Hugo J. Woerdeman
Publication Details: Indiana University mathematics journal, v 42(4), pp 1297-1304
Publisher: Department of Mathematics INDIANA UNIVERSITY
Resource Type: Journal article
Language: English
Academic Unit: Mathematics
Web of Science ID: WOS:A1993NE92600010
Other Identifier: 991021866364304721

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Collaboration types: Domestic collaboration
Web of Science research areas: Mathematics

Linearly Constrained Interpolation in Nest Algebras

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