Apr 15, 1997 · The theory of the umbral chromatic polynomial of a simplicial complex provides a combinatorial framework for the study of formal group laws ...
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This expository paper is a general introduction to the theory of chromatic pol- ynomials. Chromatic polynomials are defined, their salient properties are ...
The theory of the umbral chromatic polynomial of a simplicial complex provides a combinatorial framework for the study of formal group laws over a ...
Let F(n,e) be the collection of all simple graphs with n vertices and e edges, and for G@?F(n,e) let P(G;@l) be the chromatic polynomial of G. A graph ...
The chromatic polynomial is a graph polynomial studied in algebraic graph theory, a branch of mathematics. It counts the number of graph colorings
Feb 4, 2009 · Counting complex disordered states by efficient pattern matching: chromatic polynomials and Potts partition functions, Marc Timme, ...
May 17, 2018 · Abstract. This paper will provide an introduction to chromatic polynomials. We will first define chromatic polynomials and related terms, ...
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Apr 27, 2009 · We develop a vertex-oriented symbolic pattern matching algorithm that exploits the equivalence between the chromatic polynomial and the zero- ...
Nov 10, 2010 · The relationship between the chromatic polynomial and the Potts model is a special case of the relationship between the Tutte polynomial and the random cluster ...
The T = 0 Potts antiferromagnet (AFM) partition function Z(G, q, −1) = P(G, q), the chromatic polynomial P(G, q), which enumerates the number of ways of ...