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A remark on the Whitney Broken Circuit Theorem
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In the present note we show, via the connection between chromatic polynomial and Potts model, that the Whitney Broken circuit theorem is in fact a special case of a more general identity relating the chromatic polynomial of a graph G=(V,E) to sums over forests of G associated to some partition scheme in G.
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On the independent set polynomial of graphs and claw-free graphs
For claw-free graphs, the independence polynomial is proven zero-free in a disk of radius at least 1/(2Delta+1), beating Shearer's radius for degree at least 4, and a new signed forest-sum identity for the polynomial ...
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