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There has been significant research dedicated towards computing the crossingnumbers of families of graphs resulting from the Cartesian products of smallgraphs with arbitrarily large paths, cycles and stars. For graphs with four orfewer vertices, these have all been computed, but there are still various gapsfor graphs with five or more vertices. We contribute to this field bydetermining the crossing numbers for fifteen such families.

On the Crossing Numbers of Cartesian Products of Small Graphs with Paths, Cycles and Stars