Paradigms of Combinatorial Optimization Problems and New Approaches 1st Edition by Vangelis Th Paschos ISBN 1848211481 9781848211483

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ISBN 10: 1848211481 
ISBN 13: 9781848211483
Author: Vangelis Th Paschos

This book is part of a multi-volume series on Combinatorial Optimization. Specifically, it focuses on well-known, foundational combinatorial optimization problems (“Paradigmatic Problems”) and then delves into newer methodological approaches to tackle these problems (“New Approaches”). It features contributions from various experts in the field.

Paradigms of Combinatorial Optimization Problems and New Approaches 1st Table of contents:

PART I: PARADIGMATIC PROBLEMS

• Chapter 1: Optimal Satisfiability (by Cristina Bazgan)
  • 1.1. Introduction
  • 1.2. Preliminaries
  • 1.3. Complexity of decision problems
  • 1.4. Complexity and approximation of optimization problems
  • 1.5. Particular instances of constraint satisfaction problems
  • 1.6. Satisfiability problems under global constraints
  • 1.7. Conclusion
  • 1.8. Bibliography
• Chapter 2: Scheduling Problems (by Philippe Chrétienne and Christophe Picouleau)
  • 2.1. Introduction
  • 2.2. New techniques for approximation
  • 2.3. Constraints and scheduling
  • 2.4. Non-regular criteria
  • 2.5. Bibliography

• Chapter 3: Location Problems (by Aristotelis Giannakos)
  • 3.1. Introduction
  • 3.2. Continuous problems
  • 3.3. Discrete problems
  • 3.4. Complexity aspects
  • 3.5. Algorithms
  • 3.6. Conclusion
  • 3.7. Bibliography
• Chapter 4: MiniMax Algorithms and Games (by Michel Koskas)
• Chapter 5: Two-dimensional Bin Packing Problems (by Andrea Lodi, Silvano Martello, Michele Monaci, and Daniele Vigo)
• Chapter 6: The Maximum Cut Problem (by Walid Ben-Ameur, Ali Ridha Mahjoub, and José Neto)
• Chapter 7: The Traveling Salesman Problem and its Variations (by Jérôme Monnot and Sophie Toulouse)
• Chapter 8: 0-1 Knapsack Problems (by Gerard Plateau and Anass Nagih)
• Chapter 9: Integer Quadratic Knapsack Problems (by Dominique Quadri, Eric Soutif, and Pierre Tolla)
• Chapter 10: Graph Coloring Problems (by Dominique De Werra and Daniel Kobler)

PART II: NEW APPROACHES

• Chapter 11: Polynomial Approximation (by Marc Demange and Vangelis Th. Paschos)

• Chapter 12: Approximation Preserving Reductions (by Giorgio Ausiello and Vangelis Th. Paschos)

• Chapter 13: Inapproximability of Combinatorial Optimization Problems (by Luca Trevisan)

• Chapter 14: Local Search: Complexity and Approximation (by Eric Angel, Petros Christopoulos, and Vassilis Zissimopoulos)

• Chapter 15: On-line Algorithms (by Giorgio Ausiello and Luca Becchetti)

• Chapter 16: Polynomial Approximation for Multicriteria Combinatorial Optimization Problems (by Eric Angel, Evripidis Bampis, and Laurent

   

• Chapter 17: An Introduction to Inverse Combinatorial Problems (by Marc Demange and Jérôme Monnot)

• Chapter 18: Probabilistic Combinatorial Optimization (by Cécile Murat and Vangelis Th. Paschos)

• Chapter 19: Robust Shortest Path Problems (by Virginie Gabrel and Cécile Murat)

• Chapter 20: Algorithmic Games (by Aristotelis Giannakos and Vangelis Th. Paschos)

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Tags: Vangelis Th Paschos, Paradigms, Combinatorial