A sufficient condition for DP-4-colorability
暂无分享,去创建一个
[1] Bojan Mohar,et al. Planar Graphs Without Cycles of Specific Lengths , 2002, Eur. J. Comb..
[2] Carsten Thomassen,et al. Every Planar Graph Is 5-Choosable , 1994, J. Comb. Theory B.
[3] Ko-Wei Lih,et al. Choosability and edge choosability of planar graphs without five cycles , 2002, Appl. Math. Lett..
[4] Ying-li Kang,et al. Circular coloring of signed graphs , 2018, J. Graph Theory.
[5] Margit Voigt,et al. List colourings of planar graphs , 2006, Discret. Math..
[6] N. Alon. Degrees and choice numbers , 2000 .
[7] Alexandr V. Kostochka,et al. On DP-coloring of graphs and multigraphs , 2017 .
[8] Baogang Xu,et al. The 4-Choosability of Plane Graphs without 4-Cycles' , 1999, J. Comb. Theory, Ser. B.
[9] Alexandr Kostochka,et al. On Differences Between DP-Coloring and List Coloring , 2017, Siberian Advances in Mathematics.
[10] Thomas Zaslavsky,et al. Signed graph coloring , 1982, Discret. Math..
[11] Ying-li Kang,et al. Choosability in signed planar graphs , 2016, Eur. J. Comb..
[12] Anton Bernshteyn,et al. The asymptotic behavior of the correspondence chromatic number , 2016, Discret. Math..
[13] André Raspaud,et al. The Chromatic Number of a Signed Graph , 2014, Electron. J. Comb..
[14] Margit Voigt,et al. A not 3-choosable planar graph without 3-cycles , 1995, Discret. Math..
[15] Luke Postle,et al. Correspondence coloring and its application to list-coloring planar graphs without cycles of lengths 4 to 8 , 2015, J. Comb. Theory B.
[16] Margit Voigt. A non-3-choosable planar graph without cycles of length 4 and 5 , 2007, Discret. Math..
[17] Alexandr V. Kostochka,et al. Sharp Dirac's theorem for DP‐critical graphs , 2016, J. Graph Theory.
[18] Alexandr V. Kostochka,et al. DP-colorings of graphs with high chromatic number , 2017, Eur. J. Comb..
[19] Ying-li Kang,et al. The chromatic spectrum of signed graphs , 2016, Discret. Math..
[20] Seog-Jin Kim,et al. A note on a Brooks' type theorem for DP‐coloring , 2017, J. Graph Theory.