Graph spectra for complex networks / Piet Van Mieghem.
2011
QA166 .V36 2011eb
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Details
Title
Graph spectra for complex networks / Piet Van Mieghem.
Author
ISBN
9780511992445 (electronic bk.)
0511992440 (electronic bk.)
9780511988653 (electronic bk.)
0511988656 (electronic bk.)
9780511921681 (electronic bk.)
0511921683 (electronic bk.)
9780521194587 (hardback)
052119458X (hardback)
1282976559 (ebk.)
9781282976559 (ebk.)
0511993641
9780511993640
1107214408
9781107214408
9786612976551
6612976551
0511984901
9780511984907
0511991452
9780511991455
0511986858
9780511986857
0511990464
9780511990465
9781107411470 (paperback)
0511992440 (electronic bk.)
9780511988653 (electronic bk.)
0511988656 (electronic bk.)
9780511921681 (electronic bk.)
0511921683 (electronic bk.)
9780521194587 (hardback)
052119458X (hardback)
1282976559 (ebk.)
9781282976559 (ebk.)
0511993641
9780511993640
1107214408
9781107214408
9786612976551
6612976551
0511984901
9780511984907
0511991452
9780511991455
0511986858
9780511986857
0511990464
9780511990465
9781107411470 (paperback)
Imprint
Cambridge ; New York : Cambridge University Press, 2011.
Language
English
Description
1 online resource (xvi, 346 pages) : illustrations
Other Standard Identifiers
9786612976551
Call Number
QA166 .V36 2011eb
System Control No.
(OCoLC)703152874
Summary
Analyzing the behavior of complex networks is an important element in the design of new man-made structures such as communication systems and biologically engineered molecules. Because any complex network can be represented by a graph, and therefore in turn by a matrix, graph theory has become a powerful tool in the investigation of network performance. This self-contained 2010 book provides a concise introduction to the theory of graph spectra and its applications to the study of complex networks. Covering a range of types of graphs and topics important to the analysis of complex systems, this guide provides the mathematical foundation needed to understand and apply spectral insight to real-world systems. In particular, the general properties of both the adjacency and Laplacian spectrum of graphs are derived and applied to complex networks. An ideal resource for researchers and students in communications networking as well as in physics and mathematics.
Bibliography, etc. Note
Includes bibliographical references and index.
Formatted Contents Note
pt. 1. Spectra of graphs
pt. 2. Eigensystem and polynomials.
pt. 2. Eigensystem and polynomials.
Source of Description
Print version record.
Available in Other Form
Print version: Van Mieghem, Piet. Graph spectra for complex networks. Cambridge : Cambridge University Press, 2011
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