A survey of practical applications of examination timetabling algorithms
Operations Research
Minimizing conflicts: a heuristic repair method for constraint satisfaction and scheduling problems
Artificial Intelligence - Special volume on constraint-based reasoning
Towards a characterisation of the behaviour of stochastic local search algorithms for SAT
Artificial Intelligence
New methods to color the vertices of a graph
Communications of the ACM
A GRASP for Coloring Sparse Graphs
Computational Optimization and Applications
Computers and Intractability: A Guide to the Theory of NP-Completeness
Computers and Intractability: A Guide to the Theory of NP-Completeness
Graph Coloring with Adaptive Evolutionary Algorithms
Journal of Heuristics
Evaluating las vegas algorithms: pitfalls and remedies
UAI'98 Proceedings of the Fourteenth conference on Uncertainty in artificial intelligence
The probabilistic heuristic in local (PHIL) search meta-strategy
IEA/AIE'2005 Proceedings of the 18th international conference on Innovations in Applied Artificial Intelligence
An improved ant colony optimisation heuristic for graph colouring
Discrete Applied Mathematics
Computers and Operations Research
A search space "cartography" for guiding graph coloring heuristics
Computers and Operations Research
A wide-ranging computational comparison of high-performance graph colouring algorithms
Computers and Operations Research
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Graph coloring is a well known problem from graph theory that, when attacking it with local search algorithms, is typically treated as a series of constraint satisfaction problems: for a given number of colors k one has to find a feasible coloring; once such a coloring is found, the number of colors is decreased and the local search starts again. Here we explore the application of Iterated Local Search on the graph coloring problem. Iterated Local Search is a simple and powerful metaheuristic that has shown very good results for a variety of optimization problems. In our research we investigated several perturbation schemes and present computational results on a widely used set of benchmarks problems, a subset of those available from the DIMACS benchmark suite. Our results suggest that Iterated Local Search is particularly promising on hard, structured graphs.