摘要
研究K-复数矩阵的基本运算及与其它矩阵的基本运算之间的关系.同时,通过K-复数的定义与引理进行相关定理的证明,并应用到实例运算中.说明K-复数的矩阵表示不仅让复数的表示方法多样化,而且还把K-复数的矩阵表示灵活应用于解决数学问题上.
In this paper,the relationship between the basic operations of K-complex matrix and the basic operations of other matrices is studied.At the same time,the definition of K-complex number and the lemma are used to prove the relevant theorem,and applied to the example operation.It is showed that the matrix representation of K-complex numbers not only diversifies the representation methods of complex numbers,but also flexibly applies the matrix representation of K-complex numbers to solve mathematical problems.
作者
蔺琳
杨鑫
Lin Lin;Yang Xin(Dalian University of Finance and Economic)
出处
《哈尔滨师范大学自然科学学报》
CAS
2020年第5期1-6,共6页
Natural Science Journal of Harbin Normal University
基金
辽宁省教育科学“十三五”规划2018年度课题立项“基于创新型人才培养视域下通识教育实践课堂建设的研究与探索”(JG18DB021)
关键词
K-复数
矩阵
性质
关系
K-complex number
Matrix
Nature
Relationship
