- Affine geometry
- >
- Convex geometry
- >
- Polyhedra
- >
- Polyhedral stellation

- Combinatorial optimization
- >
- Linear programming
- >
- Polyhedra
- >
- Polyhedral stellation

- Convex geometry
- >
- Polyhedra
- >
- Nonconvex polyhedra
- >
- Polyhedral stellation

- Convex geometry
- >
- Polytopes
- >
- Polyhedra
- >
- Polyhedral stellation

- Euclidean geometry
- >
- Euclidean solid geometry
- >
- Polyhedra
- >
- Polyhedral stellation

- Euclidean solid geometry
- >
- Polyhedra
- >
- Nonconvex polyhedra
- >
- Polyhedral stellation

- Fields of geometry
- >
- Convex geometry
- >
- Polyhedra
- >
- Polyhedral stellation

- Geometric shapes
- >
- Polytopes
- >
- Polyhedra
- >
- Polyhedral stellation

- Linear algebra
- >
- Convex geometry
- >
- Polyhedra
- >
- Polyhedral stellation

- Linear programming
- >
- Polyhedra
- >
- Nonconvex polyhedra
- >
- Polyhedral stellation

- Multi-dimensional geometry
- >
- Polytopes
- >
- Polyhedra
- >
- Polyhedral stellation

- Optimization algorithms and methods
- >
- Linear programming
- >
- Polyhedra
- >
- Polyhedral stellation

- Polytopes
- >
- Polyhedra
- >
- Nonconvex polyhedra
- >
- Polyhedral stellation

- Topological spaces
- >
- Polytopes
- >
- Polyhedra
- >
- Polyhedral stellation

Small triambic icosahedron

In geometry, the small triambic icosahedron is a star polyhedron composed of 20 intersecting non-regular hexagon faces. It has 60 edges and 32 vertices, and Euler characteristic of −8. It is an isohed

List of polyhedral stellations

In the geometry of three dimensions, a stellation extends a polyhedron to form a new figure that is also a polyhedron. The following is a list of stellations of various polyhedra.

List of Wenninger polyhedron models

This is an indexed list of the uniform and stellated polyhedra from the book Polyhedron Models, by Magnus Wenninger. The book was written as a guide book to building polyhedra as physical models. It i

Stellated octahedron

The stellated octahedron is the only stellation of the octahedron. It is also called the stella octangula (Latin for "eight-pointed star"), a name given to it by Johannes Kepler in 1609, though it was

Compound of five tetrahedra

The compound of five tetrahedra is one of the five regular polyhedral compounds. This compound polyhedron is also a stellation of the regular icosahedron. It was first described by Edmund Hess in 1876

Small stellated dodecahedron

In geometry, the small stellated dodecahedron is a Kepler-Poinsot polyhedron, named by Arthur Cayley, and with Schläfli symbol {5⁄2,5}. It is one of four nonconvex regular polyhedra. It is composed of

Compound of five cubes

The compound of five cubes is one of the five regular polyhedral compounds. It was first described by Edmund Hess in 1876. It is one of five regular compounds, and dual to the compound of five octahed

Final stellation of the icosahedron

In geometry, the complete or final stellation of the icosahedron is the outermost stellation of the icosahedron, and is "complete" and "final" because it includes all of the cells in the icosahedron's

Stellated dodecahedron

No description available.

Compound of ten tetrahedra

The compound of ten tetrahedra is one of the five regular polyhedral compounds. This polyhedron can be seen as either a stellation of the icosahedron or a compound. This compound was first described b

Great icosahedron

In geometry, the great icosahedron is one of four Kepler–Poinsot polyhedra (nonconvex regular polyhedra), with Schläfli symbol {3,5⁄2} and Coxeter-Dynkin diagram of . It is composed of 20 intersecting

The Fifty-Nine Icosahedra

The Fifty-Nine Icosahedra is a book written and illustrated by H. S. M. Coxeter, P. Du Val, H. T. Flather and J. F. Petrie. It enumerates certain stellations of the regular convex or Platonic icosahed

Compound of cube and octahedron

The compound of cube and octahedron is a polyhedron which can be seen as either a polyhedral stellation or a compound.

Compound of five octahedra

The compound of five octahedra is one of the five regular polyhedron compounds. This polyhedron can be seen as either a polyhedral stellation or a compound. This compound was first described by Edmund

Great stellated dodecahedron

In geometry, the great stellated dodecahedron is a Kepler-Poinsot polyhedron, with Schläfli symbol {5⁄2,3}. It is one of four nonconvex regular polyhedra. It is composed of 12 intersecting pentagrammi

Compound of great icosahedron and great stellated dodecahedron

There are two different compounds of great icosahedron and great stellated dodecahedron: one is a dual compound and a stellation of the great icosidodecahedron, the other is a stellation of the icosid

Compound of dodecahedron and icosahedron

In geometry, this polyhedron can be seen as either a polyhedral stellation or a compound.

Great triambic icosahedron

In geometry, the great triambic icosahedron and medial triambic icosahedron (or midly triambic icosahedron) are visually identical dual uniform polyhedra. The exterior surface also represents the De2f

Great dodecahedron

In geometry, the great dodecahedron is a Kepler–Poinsot polyhedron, with Schläfli symbol {5,5/2} and Coxeter–Dynkin diagram of . It is one of four nonconvex regular polyhedra. It is composed of 12 pen

Rhombic hexecontahedron

In geometry, a rhombic hexecontahedron is a stellation of the rhombic triacontahedron. It is nonconvex with 60 golden rhombic faces with icosahedral symmetry. It was described mathematically in 1940 b

Excavated dodecahedron

In geometry, the excavated dodecahedron is a star polyhedron that looks like a dodecahedron with concave pentagonal pyramids in place of its faces. Its exterior surface represents the Ef1g1 stellation

© 2023 Useful Links.