Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by Crossref.
Fertin, Guillaume
Raspaud, André
and
Reed, Bruce
2001.
Graph-Theoretic Concepts in Computer Science.
Vol. 2204,
Issue. ,
p.
140.
Fertin, Guillaume
Godard, Emmanuel
and
Raspaud, André
2002.
Minimum feedback vertex set and acyclic coloring.
Information Processing Letters,
Vol. 84,
Issue. 3,
p.
131.
Borodin, O. V.
Fon‐Der Flaass, D. G.
Kostochka, A. V.
Raspaud, A.
and
Sopena, E.
2002.
Acyclic list 7‐coloring of planar graphs.
Journal of Graph Theory,
Vol. 40,
Issue. 2,
p.
83.
Fertin, Guillaume
Godard, Emmanuel
and
Raspaud, André
2003.
Acyclic and k-distance coloring of the grid.
Information Processing Letters,
Vol. 87,
Issue. 1,
p.
51.
Skulrattanakulchai, San
2004.
Acyclic colorings of subcubic graphs.
Information Processing Letters,
Vol. 92,
Issue. 4,
p.
161.
Fertin, Guillaume
Raspaud, André
and
Reed, Bruce
2004.
Star coloring of graphs.
Journal of Graph Theory,
Vol. 47,
Issue. 3,
p.
163.
Gonçalves, Daniel
and
Montassier, Mickaël
2005.
Graph-Theoretic Concepts in Computer Science.
Vol. 3787,
Issue. ,
p.
239.
Gonçalves, Daniel
and
Ochem, Pascal
2005.
On some arboricities in planar graphs.
Electronic Notes in Discrete Mathematics,
Vol. 22,
Issue. ,
p.
427.
Montassier, Mickaël
Raspaud, André
and
Wang, Weifan
2006.
Topics in Discrete Mathematics.
Vol. 26,
Issue. ,
p.
473.
Montassier, Mickaël
Ochem, Pascal
and
Raspaud, André
2006.
On the acyclic choosability of graphs.
Journal of Graph Theory,
Vol. 51,
Issue. 4,
p.
281.
Montassier, Mickaël
Raspaud, André
and
Wang, Weifan
2007.
Acyclic 5‐choosability of planar graphs without small cycles.
Journal of Graph Theory,
Vol. 54,
Issue. 3,
p.
245.
Montassier, Mickaël
2007.
Graph Theory in Paris.
p.
299.
Fertin, Guillaume
and
Raspaud, André
2008.
Acyclic coloring of graphs of maximum degree five: Nine colors are enough.
Information Processing Letters,
Vol. 105,
Issue. 2,
p.
65.
Chen, Min
and
Wang, Weifan
2008.
Acyclic 5-choosability of planar graphs without 4-cycles.
Discrete Mathematics,
Vol. 308,
Issue. 24,
p.
6216.
Chen, Min
and
Raspaud, André
2009.
Planar graphs without 4, 5 and 8-cycles are acyclically 4-choosable.
Electronic Notes in Discrete Mathematics,
Vol. 34,
Issue. ,
p.
659.
Wang, Weifan
and
Chen, Min
2009.
Planar graphs without 4‐cycles are acyclically 6‐choosable.
Journal of Graph Theory,
Vol. 61,
Issue. 4,
p.
307.
Zhang, Haihui
and
Xu, Baogang
2009.
Acyclic 5-choosability of planar graphs with neither 4-cycles nor chordal 6-cycles.
Discrete Mathematics,
Vol. 309,
Issue. 20,
p.
6087.
Gonçalves, Daniel
and
Ochem, Pascal
2009.
On star and caterpillar arboricity.
Discrete Mathematics,
Vol. 309,
Issue. 11,
p.
3694.
Nagy-György, J.
2010.
Online coloring graphs with high girth and high odd girth.
Operations Research Letters,
Vol. 38,
Issue. 3,
p.
185.
Borodin, O. V.
2010.
Acyclic 3-choosability of planar graphs without cycles of length from 4 to 12.
Journal of Applied and Industrial Mathematics,
Vol. 4,
Issue. 2,
p.
158.