1.
The Least-squares Problem of General-symmetrizable Matrices and General-antisymmetrizable Matrices;
广义可对称化矩阵和广义可反对称化矩阵最小二乘问题
2.
The Least-squares Solution of the Inverse Problem for General-antisymmetrizable Matrix;
广义可反对称化矩阵反问题的最小二乘解
3.
On The Generalized Bisymmetric And Generalized Anti-BisymmetriC Solutions of a Matrix Equation;
一类矩阵方程的广义双对称与广义双反对称解
4.
THE FULL RANK FACTORIZATION AND GENERALIZED INVERSE FOR ROW (COLUMN) ANTISYMMETRIC MATRICES
行(列)反对称矩阵的满秩分解和广义逆
5.
Studies on Inverse Eigenvalue Problem of Generalized Centre-symmetric Matrix;
广义中心对称矩阵的特征值反问题研究
6.
A Generalized Lanczos Method for Solving Large Skew-symmetric Eigenproblems;
解大规模反对称矩阵特征问题的广义Lanczos方法
7.
Least-squares Solution for Inverse Problem of Generalized Symmetric and Self-orthogonal Similar Matrix
广义对称自正交相似矩阵反问题的最小二乘解
8.
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。
9.
Inverse Problems and the Best Approximation of Several Symmetrizabble Matrics;
几类可对称化矩阵反问题及其最佳逼近
10.
On the Generalized Eigenvalue of Nonegtive Period Symmetric Tridiagonal Matrix Inverse Problem
关于非负周期对称三对角矩阵的广义特征值反问题
11.
The Generalized Cholesky Factorization and Perturbation of the Real Symmetric Matrices;
实对称矩阵的广义Cholesky分解及扰动
12.
The Fast Algorithms of Square Roots of Generalized Centrosymmetric Matrices
广义中心对称矩阵平方根的快速算法
13.
Common Standard Form of Symmetry Matrix and Asymmetry Mabrix;
对称矩阵与反对称矩阵的合同标准形
14.
On the Diagonalization of Real Anti-Symmetric Matrix;
关于实反对称矩阵对角化问题的讨论
15.
An Iterative Algorithm for the Generalized Bisymmetric Solutions of AXB+CXD=F
矩阵方程AXB+CXD=F广义双对称解的迭代算法
16.
The full rank factorization and Moore-Penrose inverse for generalized row(column) unitary symmetric matrix
广义行(列)酉对称矩阵的满秩分解及其Moore-Penrose逆
17.
Extended Unitary Diagonalizable of Self-conjugate Matrix in Quaternion Field;
四元数体上自共轭矩阵广义酉对角化
18.
Criteria For Symmetrical Component Diagonally Dominant Matrices and Generalized Strictly Diagonally Dominant Matrices;
对称部分对角占优阵与广义严格对角占优矩阵的判定