有较少非线性元的表代数  

Table Algebra with Less and Equal Two Non Linear Basis Elements

作　　者：叶殷 

机构地区：[1]凉山教育学院,四川西昌615000

出　　处：《西南民族学院学报（自然科学版）》2000年第4期445-448,共4页Journal of Southwest Nationalities College(Natural Science Edition)

摘　　要：设 (A ,B)为一表代数 ,B是正规化的表基 ,则B的所有线性基元构成一阿贝尔群 ,线性基元按乘法置换地作用在B中非线性基元上 ,接下来我们讨论了至多只有两个非线性基元的表代数的性质 。Let L(A,B) be a table algebra, B is a normalized table basis, then the set of linear elements in B is an Abelian group. Thereafter, we discuss some properties of table algebra with less and equal two non linear basis elements. And then, we decide the structure of some groups with less and equal two non linear treeducible characters.

关 键 词：表代数 线性基元 非线性基元 阿贝尔群 

分 类 号：O152.2[理学—数学]