Faster access than browser!Similarities between Combinatorial commutative algebra and Polyhedral combinatorics
Combinatorial commutative algebra and Polyhedral combinatorics have 7 things in common (in Unionpedia): Combinatorics, Convex polytope, H-vector, Mathematics, Simplicial polytope, Simplicial sphere, Upper bound theorem.
Combinatorics
Combinatorics is an area of mathematics primarily concerned with counting, both as a means and an end in obtaining results, and certain properties of finite structures.
Combinatorial commutative algebra and Combinatorics · Combinatorics and Polyhedral combinatorics ·
Convex polytope
A convex polytope is a special case of a polytope, having the additional property that it is also a convex set of points in the n-dimensional space Rn.
Combinatorial commutative algebra and Convex polytope · Convex polytope and Polyhedral combinatorics ·
H-vector
In algebraic combinatorics, the h-vector of a simplicial polytope is a fundamental invariant of the polytope which encodes the number of faces of different dimensions and allows one to express the Dehn–Sommerville equations in a particularly simple form.
Combinatorial commutative algebra and H-vector · H-vector and Polyhedral combinatorics ·
Mathematics
Mathematics (from Greek μάθημα máthēma, "knowledge, study, learning") is the study of such topics as quantity, structure, space, and change.
Combinatorial commutative algebra and Mathematics · Mathematics and Polyhedral combinatorics ·
Simplicial polytope
In geometry, a simplicial polytope is a polytope whose facets are all simplices.
Combinatorial commutative algebra and Simplicial polytope · Polyhedral combinatorics and Simplicial polytope ·
Simplicial sphere
In geometry and combinatorics, a simplicial (or combinatorial) d-sphere is a simplicial complex homeomorphic to the ''d''-dimensional sphere.
Combinatorial commutative algebra and Simplicial sphere · Polyhedral combinatorics and Simplicial sphere ·
Upper bound theorem
In mathematics, the upper bound theorem states that cyclic polytopes have the largest possible number of faces among all convex polytopes with a given dimension and number of vertices.
Combinatorial commutative algebra and Upper bound theorem · Polyhedral combinatorics and Upper bound theorem ·
The list above answers the following questions
- What Combinatorial commutative algebra and Polyhedral combinatorics have in common
- What are the similarities between Combinatorial commutative algebra and Polyhedral combinatorics
Combinatorial commutative algebra and Polyhedral combinatorics Comparison
Combinatorial commutative algebra has 27 relations, while Polyhedral combinatorics has 64. As they have in common 7, the Jaccard index is 7.69% = 7 / (27 + 64).
References
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