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The traveling salesman problem : a computational study / David L. Applegate ... [and others].

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Math/Physics/Astronomy Library QA164 .T72 2006
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Format:
Book
Contributor:
Applegate, David L.
Harry E. Humphreys Book Fund.
Series:
Princeton series in applied mathematics
Language:
English
Subjects (All):
Traveling salesman problem.
Physical Description:
ix, 593 pages : illustrations, maps ; 24 cm.
Place of Publication:
Princeton : Princeton University Press, [2006]
Summary:
"This book addresses one of the most famous and important combinatorial-optimization problems--the traveling salesman problem. It is very well written, with a vivid style that captures the reader's attention. Many examples are provided that are very useful to motivate and help the reader to better understand the results presented in the book."--Matteo Fischetti, University of Padova
"This is a fantastic book. Ever since the early days of discrete optimization, the traveling salesman problem has served as the model for computationally hard problems. The authors are main players in this area who forged a team in 1988 to push the frontiers on how good we are in solving hard and large traveling salesman problems. Now they lay out their views, experience, and findings in this book."--Bert Gerards, Centrum voor Wiskunde en Informatica
Contents:
The problem
Applications
Dantzig, Fulkerson, and Johnson
History of TSP computation
LP bounds and cutting planes
Subtour cuts and PQ-trees
Cuts from blossoms and blocks
Combs from consecutive ones
Combs from dominoes
Cut metamorphoses
Local cuts
Managing the linear programming problems
The linear programming solver
Branching
Tour finding
Computation
The road goes on.
Notes:
Includes bibliographical references (pages [541]-581) and index.
Local Notes:
Acquired for the Penn Libraries with assistance from the Harry E. Humphreys Book Fund.
ISBN:
0691129932
9780691129938
OCLC:
83853510

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