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Item Details
Title: MATHEMATICAL ANALYSIS OF URBAN SPATIAL NETWORKS
By: Philippe Blanchard, Dimitri Volchenkov
Format: Paperback

List price: £69.99


We currently do not stock this item, please contact the publisher directly for further information.

ISBN 10: 3642099637
ISBN 13: 9783642099632
Publisher: SPRINGER-VERLAG BERLIN AND HEIDELBERG GMBH & CO. KG
Pub. date: 19 November, 2010
Edition: Softcover reprint of hardcover 1st ed. 2009
Series: Understanding Complex Systems
Pages: 184
Description: Cities are considered to be among the largest and most complex artificial networks created by human beings. This monograph uses methods from spectral graph theory and statistical physics to lay the theoretical foundations for studying compact urban topology.
Synopsis: Cities can be considered to be among the largest and most complex artificial networks created by human beings. Due to the numerous and diverse human-driven activities, urban network topology and dynamics can differ quite substantially from that of natural networks and so call for an alternative method of analysis. The intent of the present monograph is to lay down the theoretical foundations for studying the topology of compact urban patterns, using methods from spectral graph theory and statistical physics. These methods are demonstrated as tools to investigate the structure of a number of real cities with widely differing properties: medieval German cities, the webs of city canals in Amsterdam and Venice, and a modern urban structure such as found in Manhattan. Last but not least, the book concludes by providing a brief overview of possible applications that will eventually lead to a useful body of knowledge for architects, urban planners and civil engineers.
Illustrations: 4 Tables, black and white; 16 Illustrations, color; 107 Illustrations,
Publication: Germany
Imprint: Springer-Verlag Berlin and Heidelberg GmbH & Co. K
Returns: Returnable
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DYNAMICS OF COMPLEX AND IRREGULAR SYSTEMS (HB)
GRAMMAR OF COMPLEXITY: FROM MATHEMATICS TO A SUSTAINABLE WORLD (HB)
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MATHEMATICAL AND PHYSICAL ASPECTS OF STOCHASTIC MECHANICS (PB)
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