High dose palliative radiotherapy in NSCLC; 27Gy/6# and 39Gy/13# – is there equivalence?
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A homogeneous factorisation of a digraph Γ consists of a partition of the arc set a1a08c"" title=""Click to view the MathML source"" alt=""Click to view the MathML source"">AΓ and two vertex-transitive subgroups MGAut(Γ) such that M fixes each a1a19"" title=""Click to view the MathML source"" alt=""Click to view the MathML source"">Pi setwise while G leaves invariant and permutes its parts transitively. Given two graphs Γ1 and Γ2 we consider several ways of taking a product of Γ1 and Γ2 to form a larger graph, namely the direct product, cartesian product and lexicographic product. We provide many constructions which enable us to lift homogeneous factorisations or certain arc partitions of Γ1 and Γ2, to homogeneous factorisations of the various products.
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