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有限元排列与有限元环排列的区结构和构象
引用本文:郑寿炳.有限元排列与有限元环排列的区结构和构象[J].南京晓庄学院学报,2007,23(3):1-10.
作者姓名:郑寿炳
作者单位:南京晓庄学院,数学系,江苏,南京,210017
摘    要:文章研究了有限元排列一种确定的内部结构.在引入原排列和区的概念的基础上,提出了单排列的概念.单排列和原排列是构造排列的材料.有限元排列的区结构(构象)是以单排列和原排列为各阶象的树形级联式结构.其中的单排列可由准单排列插点生成,如何插点取决于排列中的单质区.有限元环排列也存在大体与有限元排列相同的内部结构,另外有限元环排列的区结构(构象)具有多态性.

关 键 词:排列  环排列    
文章编号:1009-7902(2007)03-0001-10
修稿时间:2006-02-012007-01-22

Region Configuration and Conformation of Finite Element Permutation and Finite Element Circle Permutation
ZHENG Shou-Bing.Region Configuration and Conformation of Finite Element Permutation and Finite Element Circle Permutation[J].Journal of Nanjing Xiaozhuang College,2007,23(3):1-10.
Authors:ZHENG Shou-Bing
Institution:Nanjing Xiaozhuang University, Nanjing 210017, Jiangsu
Abstract:A definite inner structure in finite element permutation is considered in this paper.By introducing the original permutation and the region,the conception of single permutation is proposed.The construction of the permutation depends on the single permutation and the original permutation.The region configuration(conformation) of finite element permutation is a tree structure in which single permutation and original permutation work as the allrank images.The single permutation generates from Quasi-single permutation with the insertion point,which is up to mass region.Finite element circle permutation has approximately the same structure as finite element permutation,and additionally there is polymorphism in the region configuration(conformation) of the circle permutation.
Keywords:permutation  circle permutation  region  image  
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