General determinantal representation of pseudoinverses.
Stanimirović, P. (1996)
Matematichki Vesnik
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Displaying similar documents to “Determinantal representation of weighted Moore-Penrose inverse.”
General determinantal representation of pseudoinverses.
Determinantal representation of inverses and solution of linear systems
Stanimirović, Predrag (1999)
Mathematica Slovaca
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General Representation of Pseudoinverses
Dragan S. Đorđević, Predrag Stanimirović (1999)
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On the partitioned matrix and its associated system
Vladimiro Valerio (1981)
ESAIM: Mathematical Modelling and Numerical Analysis - Modélisation Mathématique et Analyse Numérique
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Some equalities for generalized inverses of matrix sums and block circulant matrices
Yong Ge Tian (2001)
Archivum Mathematicum
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Let be complex matrices of the same size. We show in this note that the Moore-Penrose inverse, the Drazin inverse and the weighted Moore-Penrose inverse of the sum can all be determined by the block circulant matrix generated by . In addition, some equalities are also presented for the Moore-Penrose inverse and the Drazin inverse of a quaternionic matrix.
Convergence of Rump's method for computing the Moore-Penrose inverse
Yunkun Chen, Xinghua Shi, Yi Min Wei (2016)
Czechoslovak Mathematical Journal
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We extend Rump's verified method (S. Oishi, K. Tanabe, T. Ogita, S. M. Rump (2007)) for computing the inverse of extremely ill-conditioned square matrices to computing the Moore-Penrose inverse of extremely ill-conditioned rectangular matrices with full column (row) rank. We establish the convergence of our numerical verified method for computing the Moore-Penrose inverse. We also discuss the rank-deficient case and test some ill-conditioned examples. We provide our Matlab codes for...