|
Pure Mathematics 2021
r个点并圈的补图的色等价图类
|
Abstract:
[1] | Liu, R.Y. (1997) Adjoint Polynomials and Chromatically Unique Graphs. Discrete Mathemat- ics, 172, 85-92. https://doi.org/10.1016/S0012-365X(96)00271-3 |
[2] | Dong, F.M., Koh, K.M. and Teo, K.T. (2005) Chromatic Polynomials and Chromaticity of Graph. World Scientific, London. |
[3] | Liu, R.Y. (1987) A New Method to Find Chromatic Polynomial of Graph and Its Applications.
Chinese Science Bulletin, 32, 1508-1509. (In Chinese, English Summary) |
[4] | Zhao, H., Huo, B. and Liu, R. (2000) Chromaticity of the Complements of Paths. Journal of Mathematical Study, 33, 345-353. |
[5] | Ye, C.F. and Li, N.Z. (2002) Graphs with Chromatic Polynomial ? 1≤m0 lm0 ? 1(λ)l. Discrete Mathematics, 259, 369-381. https://doi.org/10.1016/S0012-365X(02)00592-7 |
[6] | Zhao, H.X., Li, X.L., Zhang, S.G. and Liu, R.Y. (2004) On the Minimum Real Roots of the σ-Polynomials and Chromatic Uniqueness of Graphs. Discrete Mathematics, 281, 277-294. https://doi.org/10.1016/j.disc.2003.06.010 |
[7] | Ye, C.F. and Yang, W.J. (2004) The Graphs with the Same Chromatic Partitions as the Complement of T1,2,n. Journal of Northeast Normal University, 36, 18-26. |
[8] | Dong, F.M., Teo, K.L., Little, C.H.C. and Hendy, M.D. (2002) Chromaticity of Some Families of Dense Graphs. Discrete Mathematics, 258, 303-321.
https://doi.org/10.1016/S0012-365X(02)00355-2 |
[9] | Ma, H.C. and Ren, H.Z. (2008) The Chromatic Equivalence Classes of the Complements of Graphs with the Minimum Real Roots of Their Adjoint Polynomials Greater Than –4. Discrete Mathematics, 308, 1830-1836. |
[10] | Du, Q.Y. (1996) Chromaticity of the Complements of Paths and Cycles. Discrete Mathematics, 162, 109-125. https://doi.org/10.1016/0012-365X(95)00308-J |