Book chapter
A Matrix and its Inverse: Revisiting Minimal Rank Completions
pp.329-338
Operator Theory Advances and Applications, Walter De Gruyter
01 Jan 2008
Abstract
We revisit a formula that connects the minimal ranks of triangular parts of a matrix and its inverse and relate the result to structured rank matrices. We also address a generic minimal rank problem that was proposed by David Ingerman and Gilbert Strang.
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Details
- Title
- A Matrix and its Inverse: Revisiting Minimal Rank Completions
- Creators
- Hugo J. Woerdeman
- Contributors
- J A Ball (Editor)Y Eidelman (Editor)J W Helton (Editor)Olshevsky (Editor)J Rovnyak (Editor)
- Publication Details
- pp.329-338
- Series
- Operator Theory Advances and Applications
- Publisher
- Walter De Gruyter; BASEL
- Number of pages
- 10
- Resource Type
- Book chapter
- Language
- English
- Academic Unit
- Mathematics
- Identifiers
- 991019170504804721
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- Mathematics, Applied