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AKCE International Journal of Graphs and Combinatorics Volume 7, 2010 - Issue 1
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Articles

On Chromatic Uniqueness of a Family of K4-Homeomorphs II

S. Catada-GhimireSchool of Mathematical Sciences Universiti Sains Malaysia, 11800Penang, Malaysia e-mail: [email protected], [email protected]
,
H. RoslanSchool of Mathematical Sciences Universiti Sains Malaysia, 11800Penang, Malaysia e-mail: [email protected], [email protected]
,
Y.H. PengDepartment of Mathematics and Institute for Mathematical Research University Putra Malaysia 43400UPM Serdang, Malaysia e-mail: [email protected]
&
S. Arumugam
(Communicated by)
Pages 45-52 | Received 29 Sep 2009, Accepted 26 Mar 2010, Published online: 10 Mar 2020

References

  • S. Catada-Ghimire, H. Roslan, Y.H. Peng, On Chromatic uniqueness of a family of K4-homeomorphs, Bull. Malays. Math. Sci. Soc.(2), 32(3) (2009), 327–333.
  • C.Y. Chao and L.C. Zhao, Chromatic polynomials of a family of graphs, Ars Combin., 15 (1983), 111–129.
  • X.E. Chen and K.Z. Ouyang, Chromatic classes of certain 2-connected (n, n + 2)-graphs homeomorphs to K4, Discrete Math., 172 (1997), 17–29.
  • K.M. Koh and K.L. Teo, The search for chromatically unique graphs, Graphs and Combinatorics, 6 (1990), 259–285.
  • W.M. Li, Almost every K4-homeomorphs is chromatically unique, Ars Combin., 23 (1987), 13–36.
  • Y.-L. Peng, Some new results on chromatic uniqueness of K4-homeomorphs, Discrete Math., 288 (2004), 177–183.
  • Y.-L. Peng, Chromaticity of family of K4-homeomorphs, (Personal Communication).
  • Y.-L. Peng, Chromatic uniqueness of a family of K4-homeomorphs, Discrete Math., 308 (2008), 6132–6140.
  • H.Z. Ren, R.Y Liu, On the chromaticity of K4-homeomorphs, Discrete Math., 252 (2002), 247–257.
  • H.Z. Ren, S.M. Zhang, Chromatic uniqueness of a family of K4-homeomorphs (in Chinese), J. Qinghai Normal Univ., 2 (2001), 9–11.
  • E.G. Whitehead Jr. and L.C. Zhao, Chromatic uniqueness and equivalence of K4-homeomorphs, Journal of Graph Theory, 8 (1984), 355–364.
  • S. Xu, A lemma in studying chromaticity, Ars. Combin., 32 (1991), 315–318.

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