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Steiner Trees in Industry (Hardback)

Edité par Kluwer Academic Publishers, United States, 2001
ISBN 10: 1402000995 / ISBN 13: 9781402000997
Neuf(s) / Hardback / Quantité : 1
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Titre : Steiner Trees in Industry (Hardback)

Éditeur : Kluwer Academic Publishers, United States

Date d'édition : 2001

Reliure : Hardback

Etat du livre : New

Edition : 2001 ed..

Description :

Language: English . Brand New Book. This book is a collection of articles studying various Steiner tree prob- lems with applications in industries, such as the design of electronic cir- cuits, computer networking, telecommunication, and perfect phylogeny. The Steiner tree problem was initiated in the Euclidean plane. Given a set of points in the Euclidean plane, the shortest network interconnect- ing the points in the set is called the Steiner minimum tree. The Steiner minimum tree may contain some vertices which are not the given points. Those vertices are called Steiner points while the given points are called terminals. The shortest network for three terminals was first studied by Fermat (1601-1665). Fermat proposed the problem of finding a point to minimize the total distance from it to three terminals in the Euclidean plane. The direct generalization is to find a point to minimize the total distance from it to n terminals, which is still called the Fermat problem today. The Steiner minimum tree problem is an indirect generalization. Schreiber in 1986 found that this generalization (i.e., the Steiner mini- mum tree) was first proposed by Gauss. N° de réf. du libraire LIB9781402000997

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Synopsis : This book is a collection of articles studying various Steiner tree prob­ lems with applications in industries, such as the design of electronic cir­ cuits, computer networking, telecommunication, and perfect phylogeny. The Steiner tree problem was initiated in the Euclidean plane. Given a set of points in the Euclidean plane, the shortest network interconnect­ ing the points in the set is called the Steiner minimum tree. The Steiner minimum tree may contain some vertices which are not the given points. Those vertices are called Steiner points while the given points are called terminals. The shortest network for three terminals was first studied by Fermat (1601-1665). Fermat proposed the problem of finding a point to minimize the total distance from it to three terminals in the Euclidean plane. The direct generalization is to find a point to minimize the total distance from it to n terminals, which is still called the Fermat problem today. The Steiner minimum tree problem is an indirect generalization. Schreiber in 1986 found that this generalization (i.e., the Steiner mini­ mum tree) was first proposed by Gauss.

Synopsis: This book is a collection of 16 state-of-the-art articles contributed by the most influential experts in the field of Steiner tree applications. The articles are designed to explore the impact on industries of the long-term theoretical development of Steiner tree problems. The authors address various Steiner tree problems originating from and applied to industry fields, such as the design of electronic circuits, telecommunication networks, computer networks, and computer biology. This book is a good reference tool for scientists who depend on Steiner tree problems in some way.
Audience: Researchers in computer science, mathematics, and electrical engineering, as well as students. This book is suitable for both specialists and uniformed readers.

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