On saturation games

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چکیده

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On saturation games

A graph G = (V,E) is said to be saturated with respect to a monotone increasing graph property P, if G / ∈ P but G ∪ {e} ∈ P for every e ∈ ( V 2 ) \ E. The saturation game (n,P) is played as follows. Two players, called Mini and Max, progressively build a graph G ⊆ Kn, which does not satisfy P. Starting with the empty graph on n vertices, the two players take turns adding edges e ∈ ( V (Kn) 2 )...

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F-saturation games

We study F-saturation games, rst introduced by Füredi, Reimer and Seress [4] in 1991, and named as such by West [5]. The main question is to determine the length of the game whilst avoiding various classes of graph, playing on a large complete graph. We show lower bounds on the length of path-avoiding games, and more precise results for short paths. We show sharp results for the tree avoiding g...

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Colorability Saturation Games

We consider the following two-player game: Maxi and Mini start with the empty graph on n vertices and take turns, always adding one additional edge to the graph such that the chromatic number is at most k, where k ∈ N is a given parameter. The game is over when the graph is saturated and no further edge can be inserted. Maxi wants to maximize the length of the game while Mini wants to minimize ...

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ژورنال

عنوان ژورنال: European Journal of Combinatorics

سال: 2016

ISSN: 0195-6698

DOI: 10.1016/j.ejc.2015.05.017