摘要
提出了共轭次转置阵、次酉矩阵与次镜象阵的概念 ,研究了它们的一些性质及其与次Hermite阵、反次Hermite阵的关系 ,将正交阵的广义Gayley分解推广到了次酉阵上 .
An introduction to conjugate sub-transpose matrix, sub-unitary matrix, sub-mirror-image matrix and their properties are represented, and relation between sub-unitary matrix, sub-Hermite matrix and sub-anti-Hermite matrix is studied. The orthogonal matrix's Gayley decomposition is extended into sub-unitary matrix fields.
出处
《东北师大学报（自然科学版）》
CAS
CSCD
北大核心
2001年第1期26-29,共4页
Journal of Northeast Normal University(Natural Science Edition)
基金
重庆市教委科研基金!资助项目 ( 981 0 0 2 )
关键词
共轭次转置阵
次酉矩阵
次镜象阵
次Hermite阵
conjugate sub-transpose matrix
sub-unitary matrix
sub-mirror-image matrix
sub-Hermite matrix
