On monomial ideal rings and a theorem of Trevisan
  A direct proof is presented of a form of Alvise Trevisan's result, that every monomial ideal ring is represented by the cohomology of topological space. Certain of these rings are shown to be realized by polyhedral products indexed by simplicial complexes. 
A. Bahri, M. Bendersky, F. R. Cohen and S. Gitler
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