Unimodular covers of multiples of polytopes

Autor(en): Bruns, W. 
Gubeladze, J.
Stichwörter: Lattice polytope; Rational cone; Unimodular covering
Erscheinungsdatum: 2002
Journal: Documenta Mathematica
Volumen: 7
Ausgabe: 1
Startseite: 463
Seitenende: 480
Zusammenfassung: 
Let P be a d-dimensional lattice polytope. We show that there exists a natural number cd, only depending on d, such that the multiples cP have a unimodular cover for every natural number c ≥ cd. Actually, an explicit upper bound for cd is provided, together with an analogous result for unimodular covers of rational cones.
ISSN: 14310635
Externe URL: https://www.scopus.com/inward/record.uri?eid=2-s2.0-18644367146&partnerID=40&md5=efcdf8143421d23b6ca1d210a85eb230

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