The statistical physics of cities

被引:83
|
作者
Barthelemy, Marc [1 ,2 ]
机构
[1] CNRS, Inst Phys Theor IPhT CEA, Orme des Merisiers, Gif Sur Yvette, France
[2] Ctr Anal & Math Sociales CAMSEHESS, Paris, France
关键词
POWER LAWS; URBAN; MOBILITY; GROWTH; BEHAVIOR; MODEL;
D O I
10.1038/s42254-019-0054-2
中图分类号
O59 [应用物理学];
学科分类号
摘要
This Perspective describes how statistical physics helps understand some of the key aspects of cities: their spatial structure and social organization, the distribution of their population, urban mobility and how some critical factors vary with population. Challenges due to the rapid urbanization of the world - especially in emerging countries - range from an increasing dependence on energy to air pollution, socio-spatial inequalities and environmental and sustainability issues. Modelling the structure and evolution of cities is therefore critical because policy makers need robust theories and new paradigms for mitigating these problems. Fortunately, the increased data available about urban systems opens the possibility of constructing a quantitative 'science of cities', with the aim of identifying and modelling essential phenomena. Statistical physics plays a major role in this effort by bringing tools and concepts able to bridge theory and empirical results. This Perspective illustrates this point by focusing on fundamental objects in cities: the distribution of the urban population; segregation phenomena and spin-like models; the polycentric transition of the activity organization; energy considerations about mobility and models inspired by gravity and radiation concepts; CO2 emitted by transport; and finally, scaling that describes how various socio-economical and infrastructures evolve when cities grow.
引用
收藏
页码:406 / 415
页数:10
相关论文
共 50 条
  • [21] Statistical physics is for the birds
    Feder, Toni
    PHYSICS TODAY, 2007, 60 (10) : 28 - 30
  • [22] Statistical physics in Mexico
    Caballero, Rolando Castillo
    Poire, Eugenia Corvera
    Haza, Fernando del Rio
    Gil-Villegas, Alejandro
    Jackson, George
    MOLECULAR PHYSICS, 2024, 122 (19-20)
  • [23] ON STATISTICAL ESTIMATION IN PHYSICS
    ANNIS, M
    CHESTON, W
    PRIMAKOFF, H
    REVIEWS OF MODERN PHYSICS, 1953, 25 (04) : 818 - 830
  • [24] Innovations in Statistical Physics
    Kadanoff, Leo P.
    ANNUAL REVIEW OF CONDENSED MATTER PHYSICS, VOL 6, 2015, 6 : 1 - 14
  • [25] WORKSHOP ON STATISTICAL PHYSICS
    CHOWDHURY, D
    DATTAGUPTA, S
    CURRENT SCIENCE, 1992, 62 (11): : 714 - 715
  • [26] EXPANSIONS IN STATISTICAL PHYSICS
    GLIMM, J
    JAFFE, A
    COMMUNICATIONS ON PURE AND APPLIED MATHEMATICS, 1985, 38 (05) : 613 - 630
  • [27] Advances in statistical physics
    Tsallis, Constantino
    Kaniadakis, Giorgio
    Carbone, Anna
    Scarfone, Antonio M.
    Malarz, Krzysztof
    CENTRAL EUROPEAN JOURNAL OF PHYSICS, 2009, 7 (03): : 385 - 386
  • [28] Statistical physics in meteorology
    Ausloos, M
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2004, 336 (1-2) : 93 - 101
  • [29] Statistical Physics of Macromolecules
    Podgornik, R.
    Journal of Inorganic and Organometallic Polymers, 1994, 48 (4-4):
  • [30] METHODS IN COMPUTATIONAL PHYSICS - ADVANCES IN STATISTICAL PHYSICS
    DOMB, C
    PROCEEDINGS OF THE PHYSICAL SOCIETY OF LONDON, 1965, 85 (546P): : 803 - &