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ON-LINE APPROACH TO OFF-LINE COLORING PROBLEMS ON GRAPHS WITH GEOMETRIC REPRESENTATIONS

机译:具有几何表示的图形上的在线接近脱机着色问题

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The main goal of this paper is to formalize and explore a connection between chromatic properties of graphs with geometric representations and competitive analysis of on-line algorithms, which became apparent after the recent construction of triangle-free geometric intersection graphs with arbitrarily large chromatic number due to Pawlik et al. We show that on-line graph coloring problems give rise to classes of game graphs with a natural geometric interpretation. We use this concept to estimate the chromatic number of graphs with geometric representations by finding, for appropriate simpler graphs, on-line coloring algorithms using few colors or proving that no such algorithms exist.
机译:本文的主要目的是正规化和探索图形与在线算法的几何表示和竞争分析的图形与竞争分析,这在最近的三角形几何交叉路图之后变得明显,这是具有任意大的彩色号码的三角形几何交叉图。 到pawlik等人。 我们表明,在线图着色问题引起了具有自然几何解释的游戏图表。 我们使用此概念来估计通过查找适用的更简单的图形,使用少量颜色或证明没有存在这种算法的线上着色算法来估计几何表示的图形数。

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