Solving the maximum clique problem using a tabu search approach
Annals of Operations Research - Special issue on Tabu search
Branch-And-Price: Column Generation for Solving Huge Integer Programs
Operations Research
Meta-Heuristics for Robust Graph Coloring Problem
ICTAI '04 Proceedings of the 16th IEEE International Conference on Tools with Artificial Intelligence
An adaptive memory algorithm for the k-coloring problem
Discrete Applied Mathematics
A new neighborhood based on improvement graph for robust graph coloring problem
AI'04 Proceedings of the 17th Australian joint conference on Advances in Artificial Intelligence
Hi-index | 0.04 |
Given a graph G, an integer k, and a cost c"u"v associated with all pairs uv of non-adjacent vertices in G, the robust graph coloring problem is to assign a color in {1,...,k} to every vertex of G so that no edge has both endpoints with the same color, and the total cost of the pairs of vertices having the same color is minimum. We propose a branch-and-price algorithm for the solution of this problem. The pricing problem consists in finding a stable set of minimum total weight, and we propose both an exact and a heuristic algorithm for its solution. Computational experiments are reported for randomly generated and benchmark graph coloring instances.