3) reflexive matrices
自反矩阵
1.
It was proved that these two special forms of generalized centro-symmetric matrices were reflexive matrices.
最后给出两种特殊类型的广义中心对称矩阵,同时也证明了这两种特殊的广义中心对称矩阵是自反矩阵。
4) reflexive matrix
自反矩阵
1.
Generalized reflexive matrix on rings and its application.;
环上广义自反矩阵及其应用
2.
An elementary reflexive matrix is proposed and its applications to matrix eigenvalue problem are presented.
构造了一个初等自反矩阵并给出了它在特征值计算中的一个应用。
3.
At last,the reflexive matrix contracting based square algorithm is presented for calculating the transitive closure of the general binary relation,and the procedure of it is showed through an example.
首先,介绍布尔矩阵传递闭包的概念及计算问题;随后,分析布尔矩阵的传递闭包和由该布尔矩阵与单位矩阵取并所得到的自反矩阵的传递闭包之间的关系;最后,利用上述结果给出一种求解布尔矩阵传递闭包的基于自反矩阵构造的平方算法,并通过实例说明了其具体计算过程。
5) reflexive matrix solution
自反矩阵解
1.
The reflexive matrix solution of the matrix equations is solved.
求矩阵方程组AiXBi+CiXDi=Fi(i=1,2)的自反矩阵解。
6) quasi reflexive matrix
准自反矩阵
1.
This paper has proved that adjA=A(i(A),the relation between the adjoint matrix adjAand convergent index i(A) for a quasi reflexive matrix A(a matrix when the condition a(11)=…a(nm)a(ij) is met)over a distributive lattice L,and has obtained a necessary and sufficientcondition for the idempotency of A,namely A=adjA,and some properties related to th.
证明了分配格Ｌ上的准自反矩阵Ａ（满足条件ａ（１１）＝···ａ（ｍｎ）≥ａ（ｉｊ）的矩阵）的伴随矩阵ａｄｊＡ与收敛指数ｉ（Ａ）之间的关系ａｄｊＡ＝Ａ（Ｉ（Ａ）。
补充资料：非奇异矩阵
非奇异矩阵
non-angular matrix:
非奇异矩阵工叨一由卿面r口.翻玩;Heoco6e皿四M帅料a]，非退化矩阵(non吐粤冠盼te“坦tr议) 其行列式不等于零的方阵(闪业祀n.让议).对于一个域上的方阵A，非奇异性等价于下述条件之一:l)A是可逆的;2)A的诸行(列)是线性无关的;3)A可以通过初等行(列)变换化为单位矩阵. 0 .A.价aHoBa撰
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