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1)  right column transformation
右列初等变换
1.
By introducing right column transformation, author discusses the problem ofsimplifying process that some special matrices are congruent with diagonal matrices, And givessome important conclusions.
通过引入右列初等变换的定义,讨论了简化某些特殊矩阵合同于对角矩阵过程的问题,从而对此给出一些重要结论。
2)  elementary column transformation
初等列变换
1.
According to the vector linear dependent principle,a basic idea to seek the maximal linearly independent vector group by elementary column transformation was formed.
根据向量的线性相关性的原理,得到了求极大无关组的初等列变换法的基本思想:对列向量组只实施一种初等列变换,求出向量组的极大无关组,最终,通过一系列的回代过程,得到其它向量关于极大无关组的线性表示。
3)  row elementary transformation
列初等变换
1.
In the paper we obtain a method to evaluate standard orthogonal basis by translating a basis in into orthogonal basis and uniting orthogonal basis, for only third row elementary transformation is used and validate the method is easy and convenient by giving some concrete examples.
文中给出一种仅用矩阵的第三种列初等变换便可直接将的一个基化为正交基,从而再单位化求标准正交基的方法,并用具体例子验证了该方法是简便易行的。
4)  elementary column operations Ⅲ
初等列变换Ⅲ
5)  Elementary transformation
初等变换
1.
Improvement on the elementary transformation method of QR decomposition of matrix;
矩阵QR分解初等变换法的改进
2.
Application of elementary transformation of matrix;
矩阵初等变换的一个应用
3.
Finding bases for sum and intersection of subspaces in Pn using elementary transformations;
利用初等变换求P~n中子空间的和与交的基
6)  elementary operation
初等变换
1.
A method of seeking Moore-Penrose s generalized inverse metrix through elementary operation;
求Moore-Penrose广义逆的初等变换法
2.
This paper presents an approach to find out the matrix eigenvalue and eigenvector of an eigenmatrix using elementary operations, which is an easier and quicker way to obtain the similarity diagonalization of a matrix.
文章针对特征矩阵施行初等变换,提出了求出矩阵特征值和特征向量的一种方法,从而以简捷的方式将矩阵相似对角化。
3.
In this paper, a practical solving method and an expression of general solution of a matrix equation AXB=CYD are given by using matrix techniques and elementary operations on matrix.
应用矩阵的初等变换技巧 ,给出了任意域上矩阵方程AXB =CYD的通用表达式及解法。
补充资料:右列
1.指先贤,有德才的前辈。 2.指吏部。为尚书省六部之首。班列次序,居各部之上,故称。 3.指武官。古代武官居于朝班之右。
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