1) 2-cyclic consistently ordered matrix
2-循环相容次序阵
1.
Suppose A∈Cn×n is an 2-cyclic consistently ordered matrix and its non-zero eigenvalues of Jacobi matrix J has only pure imaginary.
设A∈Cn×n是2-循环相容次序阵,其Jacobi阵J的非零特征值均为纯虚数。
2) Consistently ordered matrix
相容次序矩阵
1.
The selection of the AOR optimum parameters for consistently ordered matrix;
相容次序矩阵AOR迭代的最优参数选取
2.
When the coefficient matrix is consistently ordered matrix with non-zero diagonal elements,sufficient and necessary condition of the convergence of SAOR iterative method is given in the case that all eigenvalues of its Jacobi matrix are pure imaginary numbers.
得到了当系数矩阵为对角元素非零的相容次序矩阵,且Jacobi迭代矩阵的特征值都是纯虚数时SAOR方法收敛的充要条件。
3.
In this paper,the convergence of AOR iterative was discussed when the coefficient matrix of linear system is a (1,1) consistently ordered matrix and the eigenvalues of Jacobi iterative matrix are complex numbers.
在此基础上,讨论了系数矩阵A为(1,1)相容次序矩阵、Jacobi迭代矩阵的特征值为复数时AOR迭代法的收敛情况,给出一个判定收敛的条件,扩充了A。
3) a circular order
循环次序
4) 2-circular matrix
2-循环矩阵
5) subsymmetric cyclic matrix
次对称循环矩阵
6) 2-level circulant matrix
2-层循环矩阵
补充资料：次序
1.先后顺序。 2.犹次第。常态。 3.调节;安排。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条