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1)  complexity matrix
复杂度矩阵
1.
Based on the theory of the polynomial interpolating function,the functional complexity matrixes are fit to the functional complexity functions,generating a new grade to extend the FPA complexity matrixes.
该方法运用数值分析中插值函数的思想,将复杂度矩阵拟合成连续的复杂度函数,从而产生新的复杂度等级来扩展FPA复杂度矩阵
2)  adjacency matrix attenuation,adjacency matrix complexity
邻接矩阵复杂性
3)  matrix of complexity index
复杂指数矩阵
4)  matrix hybridization
矩阵杂交
5)  compound matrix
复合矩阵
1.
In this paper,some inequalities about singular values of normal matrices are established by the properties of compound matrix and the relation between eigenvalue and singular value of matrix.
本文主要利用奇异值与特征值的关系及复合矩阵的相关性质得到了正规矩阵的一些奇异值不等式。
2.
There has been a positive quality research result of the solid symmetry of compound matrix of positive definite datrix.
实对称正定矩阵的复合矩阵正定性的研究已有结论,但对于一般意义下的正定矩阵的复合矩阵是否仍然是正定的研究需要利用一般的正定矩阵的标准形的复合矩阵进行讨论,给出了一般公式及具体算法,为讨论其复合矩阵的正定性提供了基础条件。
3.
In this paper,combining the majorization with compound matrix,we get an inequality for the eigenvalue of the product of positive semidefinite Hermitian matrices,which generizes some recent results.
将控制不等式理论与复合矩阵结合起来,得到一个半正定Hermite矩阵特征值的不等式。
6)  complex matrix
复矩阵
1.
The positive definite and determinant inequalities of complex matrix;
复矩阵的正定性及行列式不等式
2.
two properties of the positive definite complex matrix,A∈Cn×n and H= (A + A* )/2, are discussed.
本文讨论了一般正定复矩阵的两个性质,给出了正定复矩阵特征值的界,并给出了正定复矩阵行列式的模满足的一个不等式。
3.
In this paper, several determinant inequalities of complex matrices are given in this paper, Minkowski inequality with respect to Hermite matrix is generalized to the complex matrix, and the results of some references are improved and generalized.
建立了复矩阵的若干行列式不等式 ,关于 Hermite矩阵的 Minkoswki不等式被推广到复矩阵中 ,一些文献的结论获得改进与推
补充资料:复杂
(事物的种类、头绪等)多而杂:颜色~ㄧ~的问题ㄧ~的人际关系。
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