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Colorings and girth of oriented planar graphs., , and . Discrete Mathematics, (1997)On universal graphs for planar oriented graphs of a given girth., , , , and . Discrete Mathematics, 188 (1-3): 73-85 (1998)Ice sliding games., , , , , and . Int. J. Game Theory, 47 (2): 487-508 (2018)Different Local Controls for Graph Relabeling Systems., , and . Mathematical Systems Theory, 28 (1): 41-65 (1995)There exist oriented planar graphs with oriented chromatic number at least sixteen.. Inf. Process. Lett., 81 (6): 309-312 (2002)Acyclic and oriented chromatic numbers of graphs., , and . Journal of Graph Theory, 24 (4): 331-340 (1997)On the complexity of determining the irregular chromatic index of a graph., , and . J. Discrete Algorithms, (2015)On the Broadcast Independence Number of Locally Uniform 2-Lobsters., , and . CoRR, (2019)A Connected Version of the Graph Coloring Game., , , and . CoRR, (2019)On the minimum number of edges giving maximum oriented chromatic number., , , and . Contemporary Trends in Discrete Mathematics, volume 49 of DIMACS Series in Discrete Mathematics and Theoretical Computer Science, page 179-182. DIMACS/AMS, (1997)