1) inverse M-matrix
可逆M-矩阵
1.
Discuss on two questions of inverse M-matrix;
可逆M-矩阵两个问题的讨论
2) inverse M-matrices
逆M-矩阵
1.
Criteria of a special inverse M-matrices;
一类特殊逆M-矩阵的判定
2.
We shall prove several inequalies involving symmetric positive semidef-inite,general M-matrices and inverse M-matrices which are generalization of the classical Oppenheim s Inequality for symmetric positive semidefinite matrices.
本文旨在推广关于对半正定矩阵成立的Oppenheim不等式,证明几种关于对称半定矩阵、一般M-矩阵和逆M-矩阵成立的Oppenheim型不等式,作为Oppenheim不等式的推广,这些不等式在理论上和应用上都是具有意义的。
3.
The special matrices included inverse M-matrices, inverse Z-matrices, tridiagonal matrices and nonnegative irreducible matrices.
其中重要的有特殊矩阵Z-矩阵、逆M-矩阵、三对角矩阵、非负不可约矩阵等。
3) inverse M-matrix
逆M矩阵
1.
Method for judging inverse M-matrix and its parallel algorithm;
一种基于并行算法的逆M矩阵的判定方法
2.
A necessary condition for the completion of a partially symmetric inverse M-matrix;
部分对称逆M矩阵完备化的必要条件
3.
The Property and Judgment of Inverse M-Matrixes;
逆M矩阵的性质及其判断
4) inverse M-matrix
逆M-矩阵
1.
A property of a partition inverse M-matrix;
分块逆M-矩阵的一个性质
2.
Some inequalitites on the Schur complement of inverse M-matrix;
关于逆M-矩阵Schur补的几个不等式
5) Inverse M matrix
逆M矩阵
1.
This paper discuss the Hadamand Fischer inequlity of inverse M matrix,and present determinenb det(A+D) inequality,where A is a inverse M matrix,D is a noneqative diagonal matrix.
本文讨论了逆M矩阵的Hadamard -Fischer不等式 ,并给出了行列式det(A +D)的估计式 ,其中A为逆M矩阵 ,D为非负对角
6) Willongby inverse M-matrices
Willongby逆M-矩阵
补充资料：可逆矩阵
又称非奇异矩阵， 亦即行列式不等于0的方阵。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。