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The Drazin inverse of the sum of two matrices and its applications

机译:两个矩阵之和的Drazin逆及其应用

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In this paper, a representation of (P+Q)D such that PQP=0, PQ2=0 is given, which recovers the case PQ=0 studied by Hartwig et al. [R.E. Hartwig, G. Wang, Y. Wei, Some additive results on Drazin inverse, Linear Algebra Appl., 322 (2001) 207217]. Furthermore, we apply our results to establish the representations for the Drazin inverses of a 2×2 partitioned matrix M=(ABCD), where A and D are square matrices. Finally, two numerical examples are given to illustrate our results.
机译:在本文中,给出了(P + Q)D的表示,使得PQP = 0,PQ2 = 0,从而恢复了Hartwig等人研究的PQ = 0。 [回覆。 Hartwig,G. Wang,Y. Wei,关于Drazin逆的一些加法结果,线性代数应用,322(2001)207217]。此外,我们应用我们的结果来建立2×2分区矩阵M =(ABCD)的Drazin逆的表示,其中A和D是平方矩阵。最后,给出两个数值例子来说明我们的结果。

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