polyhedral cell

They are large polyhedral cells, with six surfaces, three of which have a relevant function.

Each polyhedral cell being shared by exactly two polychoron facets.

Then follow two or three layers of polyhedral cells, commonly known as wing cells.

It is one of 28 uniform honeycombs using convex uniform polyhedral cells.

This is not a polychoron, since it is not bounded by polyhedral cells.

This polychoron has 6 polyhedral cells: 2 tetrahedra connected by 4 triangular prisms.

A 3-space tessellation is the division of three-dimensional Euclidean space into a regular grid of polyhedral cells.

The metric form of the theorem demonstrates that a non-positively curved polyhedral cell complex is aspherical.

Boettcher cells are polyhedral cells on the basilar membrane of the cochlea, and are located beneath Claudius cells.

It consists of irregular masses of round or polyhedral cells, the cells of each mass being grouped around a dilated sinusoidal capillary vessel.

In geometry, a convex uniform honeycomb is a uniform tessellation which fills three-dimensional Euclidean space with non-overlapping convex uniform polyhedral cells.

In mathematics, the vertex enumeration problem for a polytope, a polyhedral cell complex, a hyperplane arrangement, or some other object of discrete geometry, is the problem of determination of the object's vertices given some formal representation of the object.

A uniform honeycomb is a honeycomb in Euclidean 3-space composed of uniform polyhedral cells, and having all vertices the same (i.e., the group of [isometries of 3-space that preserve the tiling] is transitive on vertices).

For example, a net of a polychoron, or four-dimensional polytope, is composed of polyhedral cells that are connected by their faces and all occupy the same three-dimensional space, just as the polygon faces of a net of a polyhedron are connected by their edges and all occupy the same plane.