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Journal of Discrete Algorithms, ISSN 1570-8667, 03/2015, Volume 31, pp. 14 - 25
The incidence coloring game has been introduced in Andres (2009) [2] as a variation of the ordinary coloring game. The incidence game chromatic number ιg(G) of... 
Incidence game chromatic number | [formula omitted]-decomposable graphs | Incidence coloring game | Arboricity | Incidence coloring | Arboricity (a, d) -decomposable graphs | Computer Science | Discrete Mathematics
Journal Article
Discrete Applied Mathematics, ISSN 0166-218X, 2009, Volume 157, Issue 9, pp. 1980 - 1987
We introduce the incidence game chromatic number which unifies the ideas of game chromatic number and incidence coloring number of an undirected graph. For k... 
Wheel | Incidence coloring number | Game chromatic number | Star | [formula omitted]-degenerate graph | Cycle | Game chromatic index | k-degenerate graph | MATHEMATICS, APPLIED | OUTERPLANAR GRAPHS | INDEX
Journal Article
Discrete Applied Mathematics, ISSN 0166-218X, 2011, Volume 159, Issue 8, pp. 683 - 694
The incidence game chromatic number was introduced to unify the ideas of the incidence coloring number and the game chromatic number. We determine the exact... 
Incidence game chromatic number | Incidence coloring number | Game chromatic number | Paths | Wheels | MATHEMATICS, APPLIED | COLORING NUMBER | OUTERPLANAR GRAPHS | Coloring | Mathematical analysis | Games | Proving | Incidence
Journal Article
Electronic Notes in Discrete Mathematics, ISSN 1571-0653, 2006, Volume 27, pp. 1 - 2
Journal Article
Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics), ISSN 0302-9743, 2013, Volume 8288, pp. 106 - 114
An incidence of a graph $G$ is a pair $(v,e)$ where $v$ is a vertex of $G$ and $e$ an edge incident to $v$. Two incidences $(v,e)$ and $(w,f)$ are adjacent... 
Incidence game chromatic number | Incidence coloring game | Arboricity | Incidence coloring | Computer Science | Discrete Mathematics
Conference Proceeding
Journal of Combinatorial Designs, ISSN 1063-8539, 09/2013, Volume 21, Issue 9, pp. 404 - 418
We investigate the cop number of graphs based on combinatorial designs. Incidence graphs, point graphs, and block intersection graphs are studied, with an... 
polarity graphs | group divisible designs | Cops and Robbers | cop number | projective planes | point graphs | incidence graphs | G‐designs | partial geometries1991 Mathematics Subject Classification. 05B05, 05C57, 05C51 | block intersection graphs | G-designs | partial geometries | MATHEMATICS | NUMBER
Journal Article
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