2018
DOI: 10.2298/fil1807685m
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Minimum property of condition numbers for the Drazin inverse and singular linear equations

Abstract: For a singular linear equation Ax = b,x ? R(AD), a small perturbation matrix E and a vector ?b are given to A and b, respectively. We then have the perturbed singular linear equation (A+E)~x = b+?b, ~x ? R[(A+E)D]. This note is devoted to show the minimum property of the condition numbers on the Drazin inverse AD and the Drazin-inverse solution ADb.

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