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The -chromatic polynomial, introduced by Birkhoff and Lewis (1946) and termed the "
-chromial" by Bari (1974), is an alternate form of the chromatic polynomial
defined for graphs with chromatic number
by
Its definition is motivated by the fact that for any graph with chromatic number
, meaning dividing out the corresponding terms
from
provides a more compact representation than
since
has a smaller coefficients. When
,
is a polynomial of degree
(instead of
) for a graph with vertex count
, and in the case where
, it is a polynomial in
of degree
plus a term involving
(Birkhoff and Lewis 1946).
Bari, R. A. "Chromatically Equivalent Graphs." In Graphs and Combinatorics (Ed. R. A. Bari and F. Harary). Berlin: Springer-Verlag, pp. 186-200, 1974.
Birkhoff, G. D. and Lewis, D. C. "Chromatic Polynomials." Trans. Amer. Math. Soc. 60, 355-451, 1946.
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