Decomposition of the flow polynomial
Let \(F(G;t)\) denote the number of nowhere-zero \(t\)-flows on a graph \(G\). \(F(G;t)\) is a special case of the Tutte polynomial and is called the flow polynomial. The authors consider decompositions of the flow polynomial via edge-cuts and vertex-cuts of cardinalities 2 and 3. They also consider graphs with the same flow polynomials.
scientific article; zbMATH DE number 1029268