Convex hull and Convex lattice polytope

Shortcuts: Differences, Similarities, Jaccard Similarity Coefficient, References.

Difference between Convex hull and Convex lattice polytope

Convex hull vs. Convex lattice polytope

In mathematics, the convex hull or convex envelope or convex closure of a set X of points in the Euclidean plane or in a Euclidean space (or, more generally, in an affine space over the reals) is the smallest convex set that contains X. For instance, when X is a bounded subset of the plane, the convex hull may be visualized as the shape enclosed by a rubber band stretched around X., p. 3. A convex lattice polytope (also called Z-polyhedron or Z-polytope) is a geometric object playing an important role in discrete geometry and combinatorial commutative algebra.

Similarities between Convex hull and Convex lattice polytope

Convex hull and Convex lattice polytope have 1 thing in common (in Unionpedia): Simplex.

Simplex

In geometry, a simplex (plural: simplexes or simplices) is a generalization of the notion of a triangle or tetrahedron to arbitrary dimensions.

Convex hull and Simplex · Convex lattice polytope and Simplex · See more »

The list above answers the following questions

What Convex hull and Convex lattice polytope have in common
What are the similarities between Convex hull and Convex lattice polytope

Convex hull and Convex lattice polytope Comparison

Convex hull has 83 relations, while Convex lattice polytope has 18. As they have in common 1, the Jaccard index is 0.99% = 1 / (83 + 18).

References

This article shows the relationship between Convex hull and Convex lattice polytope. To access each article from which the information was extracted, please visit:

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