1) weighted Moore-Penrose inverse
加权M-P逆
1.
Singular value decomposition and compotation of weighted Moore-Penrose inverses
加权M-P逆的奇异值分解及计算
3) M-P inverse
M-P逆
1.
By this iterative method, when taken the initial matrix X0=A#, the weighted M-P inverse A+MN can be obtained within finite iteration steps in absence of roundoff errors.
本文,对于任意给定的矩阵A,我们给出了计算其M-P逆和加权M-P逆的有限迭代计算公式。
2.
Recently,the preserver problem between different sets of matrices has been active, and somerelated references have shown that the preserver problem about M-P inverses ofmatrices between sets of matrices with different dimensions is still an open problem,so I study it basing on this prob.
最近不同矩阵集合之间的保持问题是矩阵论研究中的一个热点问题，而相关文献已经表明不同矩阵集合之间关于矩阵M-P逆的保持问题仍然是一个公开问题，所以本文即以此为出发点进行研究。
4) M_P inverse
M-P逆理论
5) M-P generalized inverse
M-P广义逆
1.
The inverse of lattice-valued matrices is then given and the concept of {1}-generalized inverse and M-P generalized inverse with their existence conditions is also put forth.
探讨了基于格半群上的矩阵的逆和广义逆等问题,给出了格值矩阵的逆、{1}-广义逆和M-P广义逆的概念和它们存在的条件,以及格值矩阵A的任意一个{1}-广义逆的具体形式、M-P广义逆的存在性和唯一性。
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