Explorations in Urban and Regional Dynamics A Case Study in Complexity Science

Explorations in Urban and Regional Dynamics: A Case Study in Complexity Science by Joel Dearden, published by Routledge in 2015, offers a detailed examination of the mathematical and computer models that describe the evolution of cities and regions. This 128-page book delves into the complexities of urban dynamics, highlighting how advances in computer visualization can enhance our understanding of these systems. It addresses the challenges faced in modeling non-linear systems, emphasizing characteristics such as multiple equilibria and phase transitions.
Readers will find a comprehensive exploration of key features that cities and regions must represent in models, including activities at various locations and the flows between them. The book discusses statistical averaging procedures related to Boltzmann’s methods and connects the evolution of urban structures to ecological equations. By employing entropy-maximizing versions of spatial interaction models, the author presents alternative approaches to understanding urban dynamics, supported by advanced visualization techniques. This edition is written in English and is suitable for those interested in business development, sustainable development, and urban planning.
Official synopsis Publisher
The task of modelling the evolution of cities – the dynamics – is one of the major challenges of the social sciences. This book presents mathematical and computer models of urban and regional dynamics and shows how advances in computer visualisation provide new insights. Models of non-linear systems in general have three characteristics: multiple equilibria, ‘path dependence’ over time and phase transitions – that is, abrupt change at critical parameter values. These phenomena all exhibit themselves in reality, and it is an ongoing task to match model-based analysis with real phenomena.
There are three key features of cities and regions to be represented in models: activities at a location – residence, health, education, work and shopping; flows between locations – spatial interaction; and the structures that carry these activities – buildings, transport and communications networks. Spatial interaction and many elements of activities’ location can be modelled by statistical averaging procedures, which are related to Boltzmann’s methods in statistical mechanics. This is while the evolution of structure can be represented in equations that connect to the Lotka-Volterra equations in ecology.
Within this broad framework, alternative approaches can be brought to bear. This book uses entropy-maximising versions of spatial interaction models. The authors explore the dynamics in more detail, using advanced visualisation techniques. These ideas have wide potential uses, and the book illustrates this with applications in history and archaeology.
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