关于一类n维自映射列扰动的稳定性  

On the stability of descendible n-dimensional self-mapping sequence disturbance

作　　者：杜瑞瑾[1] 

机构地区：[1]重庆师范大学数学与计算机科学学院,重庆400047

出　　处：《商丘师范学院学报》2006年第5期46-47,共2页Journal of Shangqiu Normal University

基　　金：重庆市教委科学研究项目(05JWSK054)

摘　　要：1981年,L.Block发现在一维自映射中,Sarkovskii定理对映射的扰动而言是稳定的;文[1]针对一类可降的n维自映射,证明了其扰动也是稳定的;本文主要将这一扰动稳定性推广到一类可降的n维自映射列中去.In 1981, L. Block discovered that Sarkovskii theory for mapping disturbance was stable in the interval selfmapping. Aiming at a descendible n - dimensional self - mapping, paper [1] proved its disturbance was also stable; and this paper mainly extend the stability of disturbance to descendible n - dimensional self-mapping sequence

关 键 词：稳定性 扰动 可降映射 可降映射列 周期轨道 

分 类 号：O177.2[理学—数学]