N(2,2,0)代数的稳定化子的性质  

Some Properties of Stabilizer of N(2,2,0) Algebra

作　　者：岳振才[1] 李金龙[1] 

机构地区：[1]汉中师范学院数学与计算机科学系,陕西汉中723000

出　　处：《怀化师专学报》2000年第2期20-21,共2页Journal of Huaihua Teachers College

摘　　要：引入 N(2 ,2 ,0 )代数的稳定化子的概念 ,证明了N(2 ,2 ,0 )代数的每一个稳定化子集既是N(2 ,2 ,0 )代数的理想又是其子代数 。In this paper,we define stabilizer of N(2,2,0) algebra,and proved that every set of all stabilizer of N(2,2,0) algebra not only is a ideal of N(2,2,0) algebra,but also it is a subalgebra of N(2,2,0) algebra Some properties of stabilizer are obtained by non divisor of N(2,2,0) algebra and a order relation“≤ J”

关 键 词：N(2 2 0)代数 稳定化子 非零零因子 群论 对偶双半群 可约化半群 子代数 

分 类 号：O152.7[理学—数学]