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Frontiers in Computer Science

Graph Separators, with Applications

Authors: Rosenberg, Arnold L., Heath, Lenwood S.

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About this book

Graph Separators with Applications is devoted to techniques for obtaining upper and lower bounds on the sizes of graph separators - upper bounds being obtained via decomposition algorithms. The book surveys the main approaches to obtaining good graph separations, while the main focus of the book is on techniques for deriving lower bounds on the sizes of graph separators. This asymmetry in focus reflects our perception that the work on upper bounds, or algorithms, for graph separation is much better represented in the standard theory literature than is the work on lower bounds, which we perceive as being much more scattered throughout the literature on application areas. Given the multitude of notions of graph separator that have been developed and studied over the past (roughly) three decades, there is a need for a central, theory-oriented repository for the mass of results. The need is absolutely critical in the area of lower-bound techniques for graph separators, since these techniques have virtually never appeared in articles having the word `separator' or any of its near-synonyms in the title. Graph Separators with Applications fills this need.

Table of contents (4 chapters)

Table of contents (4 chapters)

Buy this book

eBook 117,69 €
price for Spain (gross)
  • ISBN 978-0-306-46977-0
  • Digitally watermarked, DRM-free
  • Included format: PDF
  • ebooks can be used on all reading devices
  • Immediate eBook download after purchase
Hardcover 145,59 €
price for Spain (gross)
Softcover 145,59 €
price for Spain (gross)
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Bibliographic Information

Bibliographic Information
Book Title
Graph Separators, with Applications
Authors
Series Title
Frontiers in Computer Science
Copyright
2002
Publisher
Springer US
Copyright Holder
Springer Science+Business Media New York
eBook ISBN
978-0-306-46977-0
DOI
10.1007/b115747
Hardcover ISBN
978-0-306-46464-5
Softcover ISBN
978-1-4757-8764-1
Edition Number
1
Number of Pages
XII, 257
Topics

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