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Combinatorial Programming: Methods and Applications

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Cover of 'Combinatorial Programming: Methods and Applications'

Table of Contents

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    Book Overview
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    Chapter 1 Modelling Techniques and Heuristics for Combinatorial Problems
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    Chapter 2 Les Procedures D’exploration et D’optimisation par Separation Et Evaluation
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    Chapter 3 Boolean Elements in Combinatorial Optimization
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    Chapter 4 Fourier-Motzkin Elimination and Its Dual with Application to Integer Programming
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    Chapter 5 Chemins et Circuits: Enumeration et Optimisation
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    Chapter 6 Path Algebra and Algorithms
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    Chapter 7 Hamiltonian Circuits and the Travelling Salesman Problem
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    Chapter 8 The Peripatetic Salesman and Some Related Unsolved Problems
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    Chapter 9 Some Results on the Convex Hull of the Hamiltonian Cycles of Symetric Complete Graphs
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    Chapter 10 Finding Minimum Spanning Trees with a Fixed Number of Links at a Node
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    Chapter 11 Set Partitioning
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    Chapter 12 An Algorithm for Large Set Partitioning Problems
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    Chapter 13 Le Probleme de Partition sous Contrainte
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    Chapter 14 Characterisations of Totally Unimodular, Balanced and Perfect Matrices
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    Chapter 15 Some Well-Solved Problems in Combinatorial Optimization
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    Chapter 16 How to Color a Graph
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    Chapter 17 Problemes Extremaux Concernant le Nombre Des Colorations des Sommets D’un Graphe Fini
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    Chapter 18 A Few Remarks on Chromatic Scheduling
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    Chapter 19 Minimizing Total Costs In One-Machine Scheduling
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    Chapter 20 The Quadratic Assignment Problem: A Brief Review
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    Chapter 21 Fonctions D’evaluation Et Penalites Pour Les Programmes Quadratiques En Variables 0–1
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    Chapter 22 Solution of the Machine Loading Problem with Binary Variables
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    Chapter 23 The Role of Puzzles in Teaching Combinatorial Programming
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Title
Combinatorial Programming: Methods and Applications
Published by
Springer Netherlands, March 2013
DOI 10.1007/978-94-011-7557-9
ISBNs
978-9-40-117559-3, 978-9-40-117557-9
Editors

Roy, B.

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