MOORE–PENROSE INVERSE OF BIDIAGONAL MATRICES. I

Yuri Hakopian

doi:10.46991/PYSUA.2015.49.2.011

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Yuri Hakopian *

* Corresponding author

Category: Natural Sciences, Mathematics
DOI: 10.46991/PYSUA.2015.49.2.011
Published: 2015-06-12
License: CC BY 4.0

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Keywords

generalized inverseMoore–Penrose inversebidiagonal matrix

Cite this article

Hakopian, Y. (2015). MOORE–PENROSE INVERSE OF BIDIAGONAL MATRICES. I. , Physical and Mathematical Sciences, 49(2 (237), 11-20. https://doi.org/10.46991/PYSUA.2015.49.2.011

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2015; Physical and Mathematical Sciences, 49(2 (237): 11–20

DOI: 10.46991/PYSUA.2015.49.2.011

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MOORE–PENROSE INVERSE OF BIDIAGONAL MATRICES. I

Yuri Hakopian*

Received: 2025-02-11 · Published: 2015-06-12

This work is licensed under a Creative Commons Attribution 4.0 International License.

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Original title: MOORE–PENROSE INVERSE OF BIDIAGONAL MATRICES. I
Author: Yuri Hakopian
Published: 2015-06-12
Licence: Creative Commons Attribution 4.0 International
Original: https://doi.org/10.46991/PYSUA.2015.49.2.011

Abstract

In the present paper we deduce closed form expressions for the entries of the Moore–Penrose inverse of a special type upper bidiagonal matrices. On the base of the formulae obtained, a finite algorithm with optimal order of computational complexity is constructed.

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MOORE–PENROSE INVERSE OF BIDIAGONAL MATRICES. I

Abstract

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