Matches in DBpedia 2014 for { <http://dbpedia.org/resource/Normal_polytope> ?p ?o. }
Showing items 1 to 13 of
13
with 100 items per page.
- Normal_polytope abstract "In mathematics, specifically in combinatorial commutative algebra, a convex lattice polytope P is called normal if it has the following property: given any positive integer n, every lattice point of the dilation nP, obtained from P by scaling its vertices by the factor n and taking the convex hull of the resulting points, can be written as the sum of exactly n lattice points in P. This property plays an important role in the theory of toric varieties, where it corresponds to projective normality of the toric variety determined by P. Normal polytopes have popularity in algebraic combinatorics. These polytopes also represent the homogeneous case of the Hilbert bases of finite positive rational cones and the connection to algebraic geometry is that they define protectively normal embeddings of toric varieties.".
- Normal_polytope wikiPageExternalLink kripo.pdf.
- Normal_polytope wikiPageID "11391827".
- Normal_polytope wikiPageRevisionID "602874324".
- Normal_polytope hasPhotoCollection Normal_polytope.
- Normal_polytope subject Category:Polytopes.
- Normal_polytope comment "In mathematics, specifically in combinatorial commutative algebra, a convex lattice polytope P is called normal if it has the following property: given any positive integer n, every lattice point of the dilation nP, obtained from P by scaling its vertices by the factor n and taking the convex hull of the resulting points, can be written as the sum of exactly n lattice points in P.".
- Normal_polytope label "Normal polytope".
- Normal_polytope sameAs m.02r9y2x.
- Normal_polytope sameAs Q7051828.
- Normal_polytope sameAs Q7051828.
- Normal_polytope wasDerivedFrom Normal_polytope?oldid=602874324.
- Normal_polytope isPrimaryTopicOf Normal_polytope.