1.
The square matrix is called a diagonal matrix.
该方矩阵称为对角矩阵。
2.
transform a matrix to a diagonal matrix.
把一个对角矩阵转化成对角矩阵。
3.
The research for Simultaneous Diagonal matrix of Matrices
矩阵同时相似于对角矩阵问题的研究
4.
The Methods of Calculating Power of Diagonalizable Matix;
相似于对角矩阵的方阵高次幂的求法
5.
We call a matrix the generalized cyclic matrix if it can be written the product of a nonsingular diagonal matrix and a cyclic matrix.
可表为非奇异对角矩阵和循环矩阵乘积的矩阵，我们称其为广义循环矩阵。
6.
Inverse eigenvalue problem for real symmetric five-diagonal positive definite matrix;
实对称正定五对角矩阵逆特征值问题
7.
The inverse of a class of block tridiagonal matrices is investigated.
讨论了一类块三对角矩阵的求逆问题。
8.
On Applying Diagonal Matrix to Solve Linear Circuit with C++;
在C++中利用对角矩阵求解线性电路
9.
a diagonal matrix in which all of the diagonal elements are equal.
对角元素相等的斜矩阵。
10.
On Hadamard Product of Tridingonal Inverse M-Matrices
三对角逆M-矩阵的Hadamard积
11.
Research on Diagonally Dominant Matrix、Block Diagonally Dominant Matrix and the Relevant Special Matrices;
对角占优矩阵、块对角占优矩阵及其相关特殊矩阵类的一些研究
12.
Criteria for Generalized Diagonally Dominant Matrices and Nonsingular M-matrix;
广义对角占优矩阵与非奇M-矩阵的判定
13.
α-subdiagonally Dominant Matrices and Criteria of Nonsingular Sub-H-matrices
α-次对角占优矩阵与非奇异次H矩阵的判定
14.
On Diagonal-Schur Complements for Doubly Diagonally Dominant Matrices;
双对角占优矩阵的对角Schur余
15.
This can be extended to nxn tridiagonal matrix with L, U bidiagonal.
把它推广到nxn三对角线矩阵使具有两对角线的矩阵L、U。
16.
The Properties of α-diagonally Dominant Matrices and the Determination of Generalized Strictly Diagonally Dominant Matrices;
α-对角占优矩阵的性质与广义严格对角占优矩阵的判定
17.
On the Diagonalization of Real Anti-Symmetric Matrix;
关于实反对称矩阵对角化问题的讨论
18.
On the Symmetric Diagonal A-factor Block Circulant Matrices;
关于对称对角A-因子循环分块矩阵