The Moore–Penrose inverse of matrices with an acyclic bipartite graph-Reference-Cited by-同舟云学术

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The Moore–Penrose inverse of matrices with an acyclic bipartite graph

Published:2004-10 Issue: Volume:390 Page:47-60
ISSN:0024-3795
Container-title:Linear Algebra and its Applications
language:en
Short-container-title:Linear Algebra and its Applications

Author:

Britz T.,Olesky D.D.,van den Driessche P.

Publisher

Elsevier BV

Subject

Discrete Mathematics and Combinatorics,Geometry and Topology,Numerical Analysis,Algebra and Number Theory

Reference16 articles.

1. Structure of a nonnegative regular matrix and its generalized inverses;Bapat;Linear Algebra Appl,1998

2. The Moore of the Moore–Penrose inverse;Ben-Israel;Electron. J. Linear Algebra,2002

3. Generalized Inverses. Theory and Applications;Ben-Israel,2003

4. Nonnegative Matrices in the Mathematical Sciences;Berman,1994

5. Combinatorial Matrix Theory;Brualdi,1991

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1. Group inverses of a class of corona networks;Computational and Applied Mathematics;2024-01-03

2. The Moore–Penrose inverse of the incidence matrix of complete multipartite and bi-block graphs;Discrete Mathematics;2019-08

3. Ray pattern of Drazin inverses of some matrices;Journal of Mathematical Analysis and Applications;2019-04

4. Moore–Penrose inverse of the incidence matrix of a distance regular graph;Linear Algebra and its Applications;2018-08

5. On matrices whose Moore-Penrose inverses are ray unique;Linear and Multilinear Algebra;2015-09

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