Networks in Action: Text and Computer Exercises in Network Optimization
One of the most well-known of all network optimization problems is the shortest path problem, where a shortest connection between two locations in a road network is to be found. This problem is the basis of route planners in vehicles and on the Internet. Networks are very common structures; they consist primarily of afinite number of locations (points, nodes), together with a number of links (edges, arcs, connections) between the locations. Very often a certain number is attached to the links, expressing the distance or the cost between the end points of that connection. Networks occur in an extremely wide range of applications, among them are: road networks; cable networks; human relations networks; project scheduling networks; production networks; distribution networks; neural networks; networks of atoms in molecules. In all these cases there are “objects” and “relations” between the objects. A n- work optimization problem is actually nothing else than the problem of finding a subset of the objects and the relations, such that a certain optimization objective is satisfied.
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Networks in Action: Text and Computer Exercises in Network Optimization
One of the most well-known of all network optimization problems is the shortest path problem, where a shortest connection between two locations in a road network is to be found. This problem is the basis of route planners in vehicles and on the Internet. Networks are very common structures; they consist primarily of afinite number of locations (points, nodes), together with a number of links (edges, arcs, connections) between the locations. Very often a certain number is attached to the links, expressing the distance or the cost between the end points of that connection. Networks occur in an extremely wide range of applications, among them are: road networks; cable networks; human relations networks; project scheduling networks; production networks; distribution networks; neural networks; networks of atoms in molecules. In all these cases there are “objects” and “relations” between the objects. A n- work optimization problem is actually nothing else than the problem of finding a subset of the objects and the relations, such that a certain optimization objective is satisfied.
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Networks in Action: Text and Computer Exercises in Network Optimization

Networks in Action: Text and Computer Exercises in Network Optimization

Networks in Action: Text and Computer Exercises in Network Optimization

Networks in Action: Text and Computer Exercises in Network Optimization

Paperback(2010)

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Overview

One of the most well-known of all network optimization problems is the shortest path problem, where a shortest connection between two locations in a road network is to be found. This problem is the basis of route planners in vehicles and on the Internet. Networks are very common structures; they consist primarily of afinite number of locations (points, nodes), together with a number of links (edges, arcs, connections) between the locations. Very often a certain number is attached to the links, expressing the distance or the cost between the end points of that connection. Networks occur in an extremely wide range of applications, among them are: road networks; cable networks; human relations networks; project scheduling networks; production networks; distribution networks; neural networks; networks of atoms in molecules. In all these cases there are “objects” and “relations” between the objects. A n- work optimization problem is actually nothing else than the problem of finding a subset of the objects and the relations, such that a certain optimization objective is satisfied.

Product Details

ISBN-13: 9781461425434
Publisher: Springer US
Publication date: 02/29/2012
Series: International Series in Operations Research & Management Science , #140
Edition description: 2010
Pages: 184
Product dimensions: 6.10(w) x 9.25(h) x 0.02(d)

Table of Contents

The Modeling and Implementing Process.- Network Theory.- References with Comments.- Shortest Paths.- Minimum Spanning Trees.- Network Flows.- Matchings.- Facility Location.- Cyclic Routing on Networks.- Erratum.
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