1) scalar-involutory matrices
数量对合矩阵
1.
The paper get some rank equalities of scalar-involutory matrices by elementary operation.
运用初等变换方法探讨了数量对合矩阵的若干秩等式。
2) logarithmic matrix
对数矩阵
1.
In this paper, the problem of boundary value for analytic function system is discussed by introducing exponential matrix and logarithmic matrix.
本文将定义并运用指数矩阵和对数矩阵的工具来研究解析函数组的边值问题 。
3) matrix logarithm
矩阵对数
1.
In this paper, we present an algorithm based on inverse scaling and squaring method for the computation of matrix logarithm.
本文提出了指定相对精度的反scaling and squaring算法来计算矩阵对数。
4) involutory matrix
对合矩阵
1.
The similar canonical form of involutory matrix on integral number ring is given,and the unigue of similar canonical form of involutory matrix is proved in this paper.
给出了整数环Z上对合矩阵的相似标准型,并证明了其唯一性。
2.
In this paper,similar canonical form of involutory matrix on integral number ring is given,and we prove that similar canonical form of involutory matrix is unique.
给出了整数环上对合矩阵的相似标准型,并证明了其唯一性。
5) dual-number matrices
对偶数矩阵
6) sub-involutory matrix
次对合矩阵
1.
In addition,we studied the relation between symmetric matrix and sub-involutory matrix,and the relation between symmetric matrix and sub-orthogonal matrix,which have been proved theoretically.
研究了次对称矩阵的性质,次对称矩阵与次对合矩阵,次正交矩阵的关系,并加以理论证明,得到了一些重要的结论。
补充资料：数量
1.事物的多少和长短。 2.指事物的多少。
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