The end of a paradigm: is Zipf’s law universal?

被引:0
|
作者
L. Benguigui
E. Blumenfeld-Lieberthal
机构
[1] Technion-Israel Institute of Technology,Solid State Institute and Physics Department
[2] Tel-Aviv University,The David Azrieli School of Architecture, The Yolanda and David Katz Faculty of the Arts
来源
关键词
Zipf’s law; City size distribution; Urbanization process; C; R;
D O I
暂无
中图分类号
学科分类号
摘要
It is largely accepted among geographers and economists that the City Size Distribution (CSD) is well described by a power law, i.e., Zipf’s law. This opinion is shared by this community in a manner it could be treated as a paradigm. In reality, however, Zipf’s law is not always observed (even as an approximation), and we prefer to adopt a classification of the CSD into three classes. In this work, we present the characteristics of these classes and give some examples for them. We use the Israeli system of cities as an interesting case study in which the same ensemble of cities passes from one class to another. We relate this change to the urbanization process that occurred in Israel from the 1960s onwards.
引用
收藏
页码:87 / 100
页数:13
相关论文
共 50 条
  • [1] The end of a paradigm: is Zipf's law universal?
    Benguigui, L.
    Blumenfeld-Lieberthal, E.
    JOURNAL OF GEOGRAPHICAL SYSTEMS, 2011, 13 (01) : 87 - 100
  • [2] Zipf's law: A viable geological paradigm?
    Merriam D.F.
    Drew L.J.
    Schuenemeyer J.H.
    Natural Resources Research, 2004, 13 (4) : 265 - 271
  • [3] Exploratory analysis of Zipf's universal power law in activity schedules
    Ectors, Wim
    Kochan, Bruno
    Janssens, Davy
    Bellemans, Tom
    Wets, Geert
    TRANSPORTATION, 2019, 46 (05) : 1689 - 1712
  • [4] Exploratory analysis of Zipf’s universal power law in activity schedules
    Wim Ectors
    Bruno Kochan
    Davy Janssens
    Tom Bellemans
    Geert Wets
    Transportation, 2019, 46 : 1689 - 1712
  • [5] On Zipf's law and the bias of Zipf regressions
    Schluter, Christian
    EMPIRICAL ECONOMICS, 2021, 61 (02) : 529 - 548
  • [6] On Zipf’s law and the bias of Zipf regressions
    Christian Schluter
    Empirical Economics, 2021, 61 : 529 - 548
  • [7] Universality of Zipf's law
    Corominas-Murtra, Bernat
    Sole, Ricard V.
    PHYSICAL REVIEW E, 2010, 82 (01):
  • [8] Unzipping Zipf's law
    Lestrade, Sander
    PLOS ONE, 2017, 12 (08):
  • [9] Zipf's law in percolation
    Watanabe, MS
    PHYSICAL REVIEW E, 1996, 53 (04) : 4187 - 4190
  • [10] Zipf's law in multifragmentation
    Campi, X
    Krivine, H
    PHYSICAL REVIEW C, 2005, 72 (05):