Keywords and phrases: chromatic number, chromatic polynomial, coloring.
Received: October 3, 2022; Accepted: November 8, 2022; Published: November 28, 2022
How to cite this article: Wilma S. Ismael, Hounam B. Copel and Sisteta U. Kamdon, Chromatic polynomials of n-centipede and triangular snake TSn graphs, Advances and Applications in Discrete Mathematics 36 (2023), 1-9. http://dx.doi.org/10.17654/0974165823001
This Open Access Article is Licensed under Creative Commons Attribution 4.0 International License
References:
[1] G. D. Birkhoff, A determinant formula for the number of ways of coloring a map, The Annals of Mathematics Second Series 14(1/4) (1912-1913), 42-46. [2] F. M. Dong, K. M. Koh and K. L. Teo, Chromatic Polynomials and Chromaticity of Graphs, 2004. [3] F. M. Dong, Chromatic Polynomials and Chromaticity of Graphs, Illustrated edition, June 2005. [4] C. Fouts, The Chromatic Polynomial, 2009. [5] F. Harary, Graph Theory, Addison-Wesley Publishing Company, Inc., USA, 1969. [6] Tamas Hubai, The Chromatic Polynomial, 2009. [7] Ronald C. Read, An introduction to chromatic polynomials, Department of Mathematics, University of the West Indies, Kingston, Jamaica, Communicated by Frank Harary, Journal of Combinatorial Theory 4 (1968), 52-71. [8] R. C. Read and W. T. Tutte, Chromatic polynomials, Selected Topics in Graph Theory 3 (1988), 15-42. [9] B. R. Srinivas and A. Sri Krishna Chaitanya, The chromatic polynomials and its algebraic properties, International Journal of Scientific and Innovative Mathematical Research (IJSIMR) 2(11) (2014), 914-922. [10] R. J. Wilson, Introduction to Graph Theory, Prentice Hall, New York, 1996.
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