K-共轭对合矩阵与K-反共轭对合矩阵  

K Conjugate Involutory Matrix and K Anti-conjugate Involutory Matrix

作　　者：陈翔[1] 戴立辉[1] CHEN Xiang;DAI Li-hui(Minjiang University,Fuzhou 350108,China)

机构地区：[1]闽江学院

出　　处：《廊坊师范学院学报（自然科学版）》2019年第4期11-14,共4页Journal of Langfang Normal University(Natural Science Edition)

基　　金：闽江学院2018年教育教学改革研究项目（MJU2018B039）

摘　　要：在共轨对合矩阵与反共轨对合矩阵的基础上,引入K-共轨对合矩阵与K-反共轨对合矩阵的概念,进而讨论它们的性质,得到一系列结果,并讨论了K-共辄对合矩阵与K-次正交矩阵及次Hermite矩阵的关系,对矩阵理论的研究有一定的补充意义。The concepts of K conjugate involutory matrix and K anti-conjugate involutory matrix are introduced on the basis of conjugate involutory matrix and anti-conjugate involutory matrix.The properties of K conjugate involutory matrix and K anti—conjugate involutory matrix are discussed.A series of results are obtained.The relationship between K conjugate involutory matrix,K-suborthogonal matrix,and sub Hermite matrix is disscused,which is a supplement to the matrix theory.

关 键 词：共轨对合矩阵 反共轨对合矩阵 K-共轨对合矩阵 K-反共轨对合矩阵 

分 类 号：O151.2[理学—数学]