2004
DOI: 10.1007/s10255-004-0164-0
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On Chromatic Polynomials of Some Kinds of Graphs

Abstract: In this paper, a new method is used to calculate the chromatic polynomials of graphs. The chromatic polynomials of the complements of a wheel and a fan are determined. Furthermore, the adjoint polynomials of Fn with n vertices are obtained. This supports a conjecture put forward by R.Y. Liu et al.

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Cited by 2 publications
(2 citation statements)
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“…Kano, Lu and Yu [12] presented a sufficient condition for the existence of P ≥3 -factor. Wu [15], Zhou et al [25,28,[31][32][33] derived some sufficient conditions for graphs to possess P ≥3 -factors with given properties. Gao, Wang and Chen [8] posed some tight bounds for the existence of P ≥3 -factors in graphs.…”
Section: Theorem 1 ( [14]mentioning
confidence: 99%
“…Kano, Lu and Yu [12] presented a sufficient condition for the existence of P ≥3 -factor. Wu [15], Zhou et al [25,28,[31][32][33] derived some sufficient conditions for graphs to possess P ≥3 -factors with given properties. Gao, Wang and Chen [8] posed some tight bounds for the existence of P ≥3 -factors in graphs.…”
Section: Theorem 1 ( [14]mentioning
confidence: 99%
“…In [1], Shubo Chen has investigated absolute sum of chromatic polynomial coefficients of forest, q -tree, unicyclic graphs and quasi wheel graphs. In [2], Rong-xia Hao et al have proposed a new method to calculate the chromatic polynomial of the complements of a wheel and a fan graph. In [3], Matthias Beck et al have developed and executed a computer program that efficiently determines the number of proper k-colorings for a given signed graph.…”
Section: Introductionmentioning
confidence: 99%