Fractal geography

Fractal geography

by Dauphiné, André

Type Book
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Our daily universe is rough and infinitely diverse. The fractal approach clarifies and orders these disparities. It helps us to envisage new explanations of geographical phenomena, which are, however, considered as definitely understood. Written for use by geographers and researchers from similar disciplines, such as ecologists, economists, historians and sociologists, this book presents the algorithms best adapted to the phenomena encountered, and proposes case studies illustrating their appli…

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Title Statements

  • Full title :Fractal geography / André Dauphiné.

Summary

Our daily universe is rough and infinitely diverse. The fractal approach clarifies and orders these disparities. It helps us to envisage new explanations of geographical phenomena, which are, however, considered as definitely understood. Written for use by geographers and researchers from similar disciplines, such as ecologists, economists, historians and sociologists, this book presents the algorithms best adapted to the phenomena encountered, and proposes case studies illustrating their applications in concrete situations. An appendix is also provided that develops programs writ.

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Edition Statements

  • Publication Date:©2012.

Publication Statements

  • Publisher(s):ISTE, Wiley
  • Place of Publication:London
  • Language:eng
  • Publication Date:©2012.

The Physical Object

  • Description:1 online resource (xvii, 241 pages) : : illustrations

Edition Identifiers

  • ISBN:9781118603024, 1118603028, 9781118603178, 1118603176, 9781118603161, 1118603168, 1299187765, 9781299187764
  • oclc:ocn827948760
  • LC Classification:G70.23
  • Dewey Decimal:910.01/514742

Table of Contents

Cover; Title Page; Copyright Page; Table of Contents; Introduction; Chapter 1. A Fractal World; 1.1. Fractals pervade into geography; 1.1.1. From geosciences to physical geography; 1.1.2. Urban geography: a big beneficiary; 1.2. Forms of fractal processes; 1.2.1. Some fractal forms that make use of the principle of allometry; 1.2.2. Time series and processes are also fractal; 1.2.3. Rank-size rules are generally fractal structures; 1.3. First reflections on the link between power laws and fractals; 1.3.1. Brief introduction into power laws.

1.3.2. Some power laws recognized before the fractal era1.4. Conclusion; Chapter 2. Auto-similar and Self-affine Fractals; 2.1. The rarity of auto-similar terrestrial forms; 2.2. Yet more classes of self-affine fractal forms and processes; 2.2.1. Brownian, fractional Brownian and multi-fractional Brownian motion; 2.2.2. Lévy models; 2.2.3. Four examples of generalizations for simulating realistic forms; 2.3. Conclusion; Chapter 3. From the Fractal Dimension to Multifractal Spectrums; 3.1. Two extensions of the fractal dimension: lacunarity and codimension.

3.1.1. Some territorial textures differentiated by their lacunarity3.1.2. Codimension a…

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