中文 English version
  • Home
  • About
  • Guide
  • Editorial Board
  • Email Alert
  • Subscription
  • Archive
  • Contact
    • 张俊雅,孔德荣,李文侠.自仿Sierpinski地毯中集合的维数[J].数学年刊A辑,2010,31(2):189~202
    自仿Sierpinski地毯中集合的维数
    Dimensions of Sets Related to Self-affine Sierpinski Carpets
      
    DOI：
    中文关键词:  数字频率  水平纤维频率  Hausdorff维数
    英文关键词:Digit frequency  Frequency of horizontal fiber  Hausdorff dimension
    基金项目:国家自然科学基金，上海市重点学科基金
    Author NameAffiliationE-mail
    ZHANG Junya Department of Mathematics, East China Normal University, Shanghai 200241, China. 51060601048@ecnu.cn; 
    KONG Derong Department of Mathematics, East China Normal University, Shanghai 200241, China. 52080601003@ecnu.cn; 
    LI Wenxia Department of Mathematics, East China Normal University, Shanghai 200241, China. wxli@math.ecnu.edu.cn 
    Hits: 766
    Download times: 805
    中文摘要:
          研究广义Sierpinski地毯的两类子集,它们的编码分别具有线性制约的部分数字频率和水平纤维频率.计算这两类集合的Hausdorff维数,并给出相应的Hausdorff测度为正无穷的充分条件.
    英文摘要:
          The authors consider two classes of subsets of the general Sierpinski carpets for which the location codes of the points have digit frequencies or frequencies of horizontal fibers linearly constrained. They calculate the Hausdorff dimensions of these subsets and give sufficient conditions for the corresponding Hausdorff measure to be infinite.
    View Full Text  View/Add Comment  Download reader
    Close

    Organizer：The Ministry of Education of China Sponsor：Fudan University Address：220 Handan Road, Fudan University, Shanghai, China E-mail：edcam@fudan.edu.cn
    Designed by Beijing E-Tiller Co.,Ltd.