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Title:
Unimodular triangulations of sufficiently large dilations
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Abstract:
An integral polytope is a polytope whose vertices haveinteger coordinates. A unimodular triangulation of an integral polytope in R^d is a triangulation in which all simplices are integral with volume 1/d!. A classic result of Kempf, Mumford, and Waterman states that for every integral polytope P, there exists a positive integer c such that cP has a unimodular triangulation. We
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