Corresponding to the game chromatic number of graphs, we consider in this paper the game chromatic index Ø 0 g of graphs, which is defined similarly, except that edges, instead of vertices of graphs are colored. Upper bounds for trees and wheels are given
AbstractWe study edge coloring games defining the so-called game chromatic index of a graph. It has ...
Game coloring is a two-player game in which each player properly colors one vertex of a graph at a t...
Abstract. The game chromatic number χg is considered for the Cartesian product G2H of two graphs G a...
Corresponding to the game chromatic number of graphs, we consider in this paper the game chromatic i...
AbstractWe study edge coloring games defining the so-called game chromatic index of a graph. It has ...
We study edge coloring games defining the so-called game chromatic index of a graph. It has been rep...
We study edge coloring games defining the so-called game chromatic index of a graph. It has been rep...
AbstractGiven a graph G and an integer k, two players alternatively color the edges of G using k col...
We study the two-player game where Maker and Breaker alternately color the edges of a given graph G ...
Given a graph G and an integer k, two players alternatively color the edges of G using k colors so t...
AbstractSuppose G=(V,E) is a graph and F is a colouring of its edges (not necessarily proper) that u...
AbstractThis paper discusses a variation of the game chromatic number of a graph: the game coloring ...
In the paper we introduce a new variant of the graph coloring game and a new graph parameter being t...
AbstractThis paper discusses a coloring game on graphs. Let k,d be non-negative integers and C a set...
Graph theory is the study of sets vertices connected by known as edges, which are depicted as lines....
AbstractWe study edge coloring games defining the so-called game chromatic index of a graph. It has ...
Game coloring is a two-player game in which each player properly colors one vertex of a graph at a t...
Abstract. The game chromatic number χg is considered for the Cartesian product G2H of two graphs G a...
Corresponding to the game chromatic number of graphs, we consider in this paper the game chromatic i...
AbstractWe study edge coloring games defining the so-called game chromatic index of a graph. It has ...
We study edge coloring games defining the so-called game chromatic index of a graph. It has been rep...
We study edge coloring games defining the so-called game chromatic index of a graph. It has been rep...
AbstractGiven a graph G and an integer k, two players alternatively color the edges of G using k col...
We study the two-player game where Maker and Breaker alternately color the edges of a given graph G ...
Given a graph G and an integer k, two players alternatively color the edges of G using k colors so t...
AbstractSuppose G=(V,E) is a graph and F is a colouring of its edges (not necessarily proper) that u...
AbstractThis paper discusses a variation of the game chromatic number of a graph: the game coloring ...
In the paper we introduce a new variant of the graph coloring game and a new graph parameter being t...
AbstractThis paper discusses a coloring game on graphs. Let k,d be non-negative integers and C a set...
Graph theory is the study of sets vertices connected by known as edges, which are depicted as lines....
AbstractWe study edge coloring games defining the so-called game chromatic index of a graph. It has ...
Game coloring is a two-player game in which each player properly colors one vertex of a graph at a t...
Abstract. The game chromatic number χg is considered for the Cartesian product G2H of two graphs G a...