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A representation for the Drazin inverse of block matrices with a singular generalized Schur complement

Applied Mathematics and Computation, 2011
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On generalized Schur complement of matrices and its applications to real and integer matrix factorizations

2022
Summary: We provide a general finite iterative approach for constructing factorizations of a matrix \(A\) under a common framework of a general decomposition \(A=BC\) based on the generalized Schur complement. The approach applies a zeroing process using two index sets.
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Element-by-Element Schur Complement Approximations for General Nonsymmetric Matrices of Two-by-Two Block Form

2010
We consider element-by-element Schur complement approximations for indefinite and general nonsymmetric matrices of two-by-two block form, as arising in finite element discretized systems of PDEs The paper provides some analysis of the so-obtained approximation and attempts to quantify the quality of the underlying two-by-two matrix splitting in a way ...
Maya G. Neytcheva, Minh Do-Quang, Xin He
openaire   +2 more sources

The generalized Schur complement in group inverses and (k + 1)-potent matrices

Linear and Multilinear Algebra, 2006
Nestor Thome, Julio Benitez
exaly  

On the inverse of a special Schur complement

Applied Mathematics and Computation, 2012
Zhiping Xiong
exaly  

Formulae for the generalized Drazin inverse of a block matrix in terms of Banachiewicz–Schur forms

Journal of Mathematical Analysis and Applications, 2014
Dijana Mosić, Dragan Djordjevic
exaly  

On the inverse of a special Schur complement of an operator

Georgian Mathematical Journal, 2018
Jovana Nikolov Radenkovic
exaly  

Schur complement of general H‐matrices

Numerical Linear Algebra With Applications, 2009
José Mas, Rafael Bru
exaly  

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