A B On the Block Independence in g-Inverse of a Matrix (A B C O)
Received:March 16, 1989  
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Chen Yonglin Nanjiing Normal University 
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Abstract:
      In this paper, we -proved a interesting fact that the rank additivity condition rank (A B C 0) = rank (A C) + rank (B 0) = rank(A,B)+ rank(C, 0)is a necessary and sufficient condition for block independence in g-inverse of (A B C 0),and moreover for that the Moore-Penrose inverse of (A B C 0) is(?) where Q=[(I- BB+)A(I-C+C)]+.
Citation:
DOI:10.3770/j.issn:1000-341X.1991.01.004
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