作者: Felix Reidl , Roman Rabinovich , Marcin Pilipczuk , Sebastian Siebertz , Wojciech Nadara
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摘要: The notions of bounded expansion and nowhere denseness not only offer robust general definitions uniform sparseness graphs, they also describe the tractability boundary for several important algorithmic questions. In this paper we study two structural properties these graph classes that are particular importance in context, namely property having generalized coloring numbers being uniformly quasi-wide. We provide experimental evaluations algorithms approximate parameters on real-world graphs. On theoretical side, a new algorithm quasi-wideness with polynomial size guarantees show lower bound indicating close to optimal fixed excluded minor.