Density scaling laws and rural-to-urban transitions 1

Book chapter


Ribeiro, H. V., Sutton, J. and Hanley, Q. S. 2024. Density scaling laws and rural-to-urban transitions 1. in: D'Acci, L. S. (ed.) Urban Scaling Allometry in Urban Studies and Spatial Science Abingdon: Oxfordshire Routledge. pp. 1-13
AuthorsRibeiro, H. V., Sutton, J. and Hanley, Q. S.
EditorsD'Acci, L. S.
Abstract

This chapter revisits an attempt to incorporate rural and urban regions into a coherent and unified approach based on scaling relationships between indicator density and population density. We apply this approach across regions spanning a wide range of human settlements, finding that some types of indicators follow a single scaling law with population density, while others undergo transitions in urban environments such that the density scaling exponent may increase (accelerated scaling), decrease (inhibited scaling), or even become negative (collapsed scaling) in high-density regions. These urban scaling transitions occur at critical densities between 10 and 70 people per hectare in England and Wales, which may suggest the existence of an underlying universal mechanism. We further use this approach to define density scale-adjusted metrics, an extension of the concept of scale-adjusted metrics which allow an unbiased comparison of urban and non-urban indicators across regions with different population densities.

KeywordsBuilt Environment; Economics; Finance; Business & Industry; Geography; Global Development; Urban Studies
Page range1-13
Year2024
Book titleUrban Scaling Allometry in Urban Studies and Spatial Science
PublisherRoutledge
Place of publicationAbingdon: Oxfordshire
Edition1st
ISBN9781003288312
Digital Object Identifier (DOI)https://doi.org/10.4324/9781003288312
Web address (URL)https://www.taylorfrancis.com/chapters/edit/10.4324/9781003288312-12/density-scaling-laws-rural-urban-transitions-1-haroldo-ribeiro-jack-sutton-quentin-hanley
Output statusPublished
Publication dates
Online29 Oct 2024
Publication process dates
Deposited17 Oct 2024
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