Completing a block diagonal matrix with a partially prescribed inverse

Wayne W. Barrett; Michael E. Lundquist; Charles R. Johnson; Hugo J. Woerdeman

doi:10.1016/0024-3795(94)00108-P

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Completing a block diagonal matrix with a partially prescribed inverse

Journal article

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Completing a block diagonal matrix with a partially prescribed inverse

Wayne W. Barrett, Michael E. Lundquist, Charles R. Johnson and Hugo J. Woerdeman

Linear algebra and its applications, v 223(C), 73

1995

DOI: https://doi.org/10.1016/0024-3795(94)00108-P

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Abstract

A complete solution of the matrix completion problem A ? ? B −1= ? C D ? is obtained in terms of solutions of a Riccati-type matrix equation. Several special cases are described in detail.

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Title: Completing a block diagonal matrix with a partially prescribed inverse
Creators: Wayne W. Barrett - Brigham Young University
Michael E. Lundquist - Brigham Young University
Charles R. Johnson - William & Mary
Hugo J. Woerdeman - William & Mary
Publication Details: Linear algebra and its applications, v 223(C), 73
Publisher: Elsevier
Resource Type: Journal article
Language: English
Academic Unit: Mathematics
Scopus ID: 2-s2.0-21844511635
Other Identifier: 991021864947004721

Completing a block diagonal matrix with a partially prescribed inverse

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