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A New and Fast Evolutionary Algorithm for Strict Strong Graph Coloring Problem

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This paper tackles the strict strong graph coloring (SSColoring). This graph coloring task aims at finding the minimum number of colors where each vertex dominates at least one non-empty color class. This problem has been solved for trees and proved to be NP-complete for general graphs. The present work introduces a new evolutionary algorithm for solving the SSColoring problem for general graphs. Contrary to the evolutionary algorithm proposed in [1], the proposed variant searches an optimal SSColoring using legal coloring space, a particular crossover and a polynomial optimization operator. Through experiments, we show that the proposed approach gives better results than previous approaches.

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