Design of survivable networks /

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Bibliographic Details
Author / Creator:Stoer, Mechthild, 1963-
Imprint:Berlin ; New York : Springer-Verlag, ©1992.
Description:1 online resource (204 pages) : illustrations.
Language:English
Series:Lecture notes in mathematics, 0075-8434 ; 1531
Lecture notes in mathematics (Springer-Verlag) ; 1531.
Subject:
Format: E-Resource Book
URL for this record:http://pi.lib.uchicago.edu/1001/cat/bib/11070163
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ISBN:9783540475002
3540475001
3540562710
9783540562719
0387562710
9780387562711
Notes:Includes bibliographical references (pages 197-204) and index.
Restrictions unspecified
Electronic reproduction. [S.l.] : HathiTrust Digital Library, 2010.
Master and use copy. Digital master created according to Benchmark for Faithful Digital Reproductions of Monographs and Serials, Version 1. Digital Library Federation, December 2002. http://purl.oclc.org/DLF/benchrepro0212
digitized 2010 HathiTrust Digital Library committed to preserve
Print version record.
Summary:The problem of designing a cost-efficient network that survives the failure of one or more nodes or edges of the network is critical to modern telecommunications engineering. The method developed in this book is designed to solve such problems to optimality. In particular, a cutting plane approach is described, based on polyhedral combinatorics, that is ableto solve real-world problems of this type in short computation time. These results are of interest for practitioners in the area of communication network design. The book is addressed especially to the combinatorial optimization community, but also to those who want to learn polyhedral methods. In addition, interesting new research problemsare formulated.
Other form:Print version: Stoer, Mechthild, 1963- Design of survivable networks. Berlin ; New York : Springer-Verlag, ©1992 3540562710
Table of Contents:
  • Motivation
  • Network survivability models using node types
  • Survivable network design under connectivity constraints {u2014} a survey
  • Decomposition
  • Basic inequalities
  • Lifting theorems
  • Partition inequalities
  • Node partition inequalities
  • Lifted r-cover inequalities
  • Comb inequalities
  • How to find valid inequalities
  • Implementation of the cutting plane algorithm
  • Computational results.