Pages that link to "Item:Q799242"
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The following pages link to A bound, in terms of its volume, for the number of vertices of a convex polyhedron when the vertices have integer coordinates (Q799242):
Displaying 6 items.
- A quantitative Steinitz' theorem (Q1339977) (← links)
- Convex cones, integral zonotopes, limit shape (Q1647377) (← links)
- On the number of lattice free polytopes (Q1964651) (← links)
- Upper bounds on the maximal number of facets of 0/1-polytopes (Q1964653) (← links)
- How many times can the volume of a convex polyhedron be increased by isometric deformations? (Q2402912) (← links)
- On the classification of convex lattice polytopes (Q3096812) (← links)