论两类Smarandache行列式的推广  

The Generalization of Classes of Smarandache Determinants

作　　者：杨长恩[1] 

机构地区：[1]咸阳师范学院数学与信息科学学院,陕西咸阳712000

出　　处：《咸阳师范学院学报》2010年第4期1-3,共3页Journal of Xianyang Normal University

基　　金：陕西省科技厅基金项目(2009JQ1009);咸阳师范学院教改项目(200802017;200802018)

摘　　要：通过类似于Smarandache循环行列式、循环算术级数行列式、双对称行列式,定义了Smarandache循环几何级数行列式、双对称几何级数行列式及其一般化,并利用行列式的基本性质,解决了Smarandache循环几何级数行列式及其一般化和Smarandache双对称几何级数行列式的计算问题。In this paper,similar to the Smarandache cyclic determinants,cyclic arithmetic deter-minants,bisymmetric determinants,the Smarandache cyclic geometric determinants,Smarandache bisymmetric geometric determinants and their generalizations are defined.At the same time,some problems of calculating the Smarandache cyclic geometric determinants and its generalization,as well as the Smarandache bisymmetric geometric determinants are solved,by using the basic proper-ties of determinants.

关 键 词：Smarandache循环行列式 Smarandache双对称行列式 Smarandache循环几何级数行列式 Smarandache双对称几何级数行列式 

分 类 号：O151.22[理学—数学]