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

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

We introduce new expressions for the generalized Drazin inverse of a block matrix with the generalized Schur complement being generalized Drazin invertible in a Banach algebra under some conditions. We generalized some recent results for Drazin inverse and group inverse of complex matrices.

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Generalized Drazin inverse of certain block matrices in Banach algebras

Several representations of the generalized Drazin inverse of an anti-triangular block matrix in Banach algebra are given in terms of the generalized Banachiewicz--Schur form.  

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Expressions for the generalized Drazin inverse of a block matrix in a Banach algebra

We present some new representations for the generalized Drazin inverse of a block matrix with generalized Schur complement being generalized Drazin invertible in a Banach algebra under conditions weaker than those used in recent papers on the subject.

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generalized drazin inverse of certain block matrices in banach algebras

several representations of the generalized drazin inverse of an anti-triangular block matrix in banach algebra are given in terms of the generalized banachiewicz--schur form.

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ژورنال

عنوان ژورنال: Journal of Mathematical Analysis and Applications

سال: 2014

ISSN: 0022-247X

DOI: 10.1016/j.jmaa.2013.11.054