Splitting Varieties for Cup Products with $\mathbb Z/3$-Coefficients
  We connect Veronese embeddings to splitting varieties of cup products. We then give an algorithm for constructing splitting varieties for cup products with $\mathbb Z/n$ coefficients, with an explicit calculation for $n=3$. An application to the automatic realization of Galois groups is given. 
Brandon Boggess
math.NT math.AG