arXiv:1608.02815 [math.AG]AbstractReferencesReviewsResources
Nagata's compactification theorem for normal toric varieties over a valuation ring of rank one
Published 2016-08-09Version 1
We prove, using invariant Zariski-Riemann spaces, that every normal toric variety over a valuation ring of rank one can be embedded as an open dense subset into a proper normal toric variety equivariantly. This extends a well known theorem of Sumihiro for toric varieties over a field to this more general setting.
Comments: 1 figure, 14 pages. Comments welcome
Categories: math.AG
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