关于平行可分解格  

ON LATTICES IN WHICH ANY TWO PARALLEL ELEMENTS HAVE THE DECOMPOSABLE PROPERTY

作　　者：漆芝南[1] 郑熙强[2] 

机构地区：[1]江西大学 [2]南昌航空工业学院

出　　处：《江西大学学报（自然科学版）》1993年第1期1-5,共5页

基　　金：江西省自然科学基金资助

摘　　要：本文对任意两个平行元素都满足分解特性的平行可分解格进行了研究,证明了这种格可表为有最小元的全序集簇的亚直积,而且得到它的许多有趣的性质。A lattice in which any two parallel elements have the decomposable property iscalled parallelism decomposable lattice. In this paper the parallelism decomposable lattice wasstudied. We prove that it can be represented as a subdirect product of total ordered sets eachof which has a least element. Many of its interesting properties were obtained.

关 键 词：分配格 素理想 基元 平行可分解格 

分 类 号：O153.1[理学—数学]