Chromatic Solutions, II
Canadian journal of mathematics, Tome 34 (1982) no. 4, pp. 952-960
Voir la notice de l'article provenant de la source Cambridge University Press
This paper is a continuation of the Waterloo Research Report CORR 81-12, (see [1]) referred to in what follows as I. That Report is entitled “Chromatic Solutions”. It is largely concerned with a power series h in a variable z 2, in which the coefficients are polynomials in a “colour number” λ. By definition the coefficient of z 2r , where r > 0, is the sum of the chromatic polynomials of the rooted planar triangulations of 2r faces. (Multiple joins are allowed in these triangulations.) Thus for a positive integral λ the coefficient is the number of λ-coloured rooted planar triangulations of 2r faces. The use of the symbol z 2 instead of a simple letter t is for the sake of continuity with earlier papers.In I we consider the case (1) where n is an integer exceeding 4.
Chromatic Solutions, II. Canadian journal of mathematics, Tome 34 (1982) no. 4, pp. 952-960. doi: 10.4153/CJM-1982-068-1
@misc{10_4153_CJM_1982_068_1,
title = {Chromatic {Solutions,} {II}},
journal = {Canadian journal of mathematics},
pages = {952--960},
year = {1982},
volume = {34},
number = {4},
doi = {10.4153/CJM-1982-068-1},
url = {http://geodesic.mathdoc.fr/articles/10.4153/CJM-1982-068-1/}
}
[1] 1. Tutte, W. T., Chromatic solutions, Can. J. Math. 34 (1982), 741–758. Google Scholar
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