THE RANK-SIZE DISTRIBUTION OF SETTLEMENTS AS A DYNAMIC MULTIFRACTAL PHENOMENON

被引:24
|
作者
HAAG, G
机构
[1] Institut für Theoretische Physik, University of Stuttgart
关键词
D O I
10.1016/0960-0779(94)90063-9
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
The rank-size distribution in a system of settlements is considered as a multifractal phenomenon. The occurrence and temporal stability of the rank-size distribution is obtained as the result of a dynamic self-organization process in the nested system of settlements. The inherent time scale of this self-organization process and the obtained hierarchical structure are related to low intersettlement mobility of urban population, a tendency of the population to agglomerate, as well as distance and preference effects. A well-known migration model is used with three different approaches for the attractivity of a settlement for comparative purposes.
引用
收藏
页码:519 / 534
页数:16
相关论文
共 50 条
  • [21] Modelling of Population Migration to Reproduce Rank-Size Distribution of Cities in Japan
    Kuninaka, Hiroto
    Matsushita, Mitsugu
    COMPLEX SCIENCES, PT 1, 2009, 4 : 441 - 445
  • [23] Modelling of population migration to reproduce rank-size distribution of cities in Japan
    Kuninaka, Hiroto
    Matsushita, Mitsugu
    Lecture Notes of the Institute for Computer Sciences, Social-Informatics and Telecommunications Engineering, 2009, 4 LNICST (PART 1): : 441 - 445
  • [24] A new rank-size distribution of Zipf's Law and its applications
    Jiang, GH
    Shan, S
    Jiang, L
    Xu, XS
    SCIENTOMETRICS, 2002, 54 (01) : 119 - 130
  • [25] RANK-SIZE RULE IN ABSENCE OF GROWTH
    VINING, DR
    JOURNAL OF URBAN ECONOMICS, 1977, 4 (01) : 15 - 29
  • [26] Rank-Size Distribution of Notes in Harmonic Music: Hierarchic Shuffling of Distributions
    Beltran del Rio, Manuel
    Cocho, Germinal
    COMPLEX SCIENCES, PT 2, 2009, 5 : 2222 - 2228
  • [27] A new rank-size distribution of Zipf"s Law and its applications
    Guohua Jiang
    Shi Shan
    Lan Jiang
    Xuesong Xu
    Scientometrics, 2002, 54 : 119 - 130
  • [28] A Spatial and Temporal Autocorrelated Growth Model for City Rank-Size Distribution
    Xu, Zengwang
    Harriss, Robert
    URBAN STUDIES, 2010, 47 (02) : 321 - 335
  • [29] A new rank-size distribution of Zipf's law and its applications
    Jiang, GH
    Shan, S
    Xu, XS
    8TH INTERNATIONAL CONFERENCE ON SCIENTOMETRICS AND INFORMETRICS, VOLS 1 AND 2 - ISSI-2001, PROCEEDINGS, 2001, : 287 - 295
  • [30] Rank-size distribution of settlement systems: A stable attractor in urban growth
    Haag, G
    Max, H
    PAPERS IN REGIONAL SCIENCE, 1995, 74 (03) : 243 - 258