「tessellation」の共起表現(1語右で並び替え)

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共起表現

「tessellation」の共起表現一覧(1語右で並び替え)

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If S is the set of tiles in a	tessellation, a set R of shapes is called a set of proto
For example 4.4.4.4 represents a regular	tessellation, a square tiling, with 4 squares around eac
m is also known as the hyperbolic Dirichlet	tessellation and its edges are hyperbolic arc and straig
i diagram is also called circular Dirichlet	tessellation and its edges are circular arc and straight
The vertices of this	tessellation are the centers of the 3-spheres in the den
onal polytope (5-polytope) or 4-dimensional	tessellation can be considered constructed of 4-dimensio
An n-dimensional uniform	tessellation can be constructed on the surface of n-sphe
The figure shows a	tessellation consisting of 61 copies of P, one large inf
The 3-color tiling is a	tessellation generated by the order-3 permutohedrons.
uncated 5-cell honeycomb is a space-filling	tessellation honeycomb.
uncated 5-cell honeycomb is a space-filling	tessellation honeycomb.
dispentachoric honeycomb is a space-filling	tessellation honeycomb.
The dual	tessellation, icositetrachoric honeycomb, {3,4,3,3}, is
These images are based on the principle of	tessellation, irregular shapes or combinations of shapes
Each vertex of this	tessellation is the center of a 5-sphere in the densest
Each edge of the	tessellation is surrounded by either four or six disphen
In geometry, a uniform	tessellation is a vertex-transitive tessellations made f
A 5-space	tessellation is the division of five-dimensional Euclide
A uniform 5-space	tessellation is one whose vertices are related by a spac
ombic dodecahedral honeycomb is the Voronoi	tessellation of the D3 root lattice (a face-centered cub
It is the dual	tessellation of the truncated hexagonal tiling which has
It is the dual	tessellation of the truncated square tiling which has on
A	tessellation of the plane or of any other space is a cov
It is the dual	tessellation of the truncated trihexagonal tiling which
is is the only such tiling save the regular	tessellation of cubes, and is one of the 28 convex unifo
ed to form a vertex, edge, and face-uniform	tessellation of space, called the octet truss by Buckmin
with this symmetry can be looked upon as a	tessellation of the plane with equal triangular tiles wi
An unstructured (or irregular) grid is a	tessellation of a part of the Euclidean plane or Euclide
ing of a region in the Euclidean plane is a	tessellation of the region by dominos, shapes formed by
n be realized as a projective polyhedron (a	tessellation of the real projective plane by 6 pentagons
eating this process indefinitely produces a	tessellation of the plane.
Another is a	tessellation of octahedra and cuboctahedra.
A regular grid is a	tessellation of n-dimensional Euclidean space by congrue
polytope is the vertex figure for a uniform	tessellation of 6-dimensional space, 222, .
In geometry, the rhombille tiling is a	tessellation of identical 60° rhombi on the Euclidean pl
It can be realized as the Voronoi	tessellation of the body-centred cubic lattice.
ry, an E6 honeycomb (or 222 honeycomb) is a	tessellation of uniform polytopes in 6-dimensional Eucli
This could be considered as a	tessellation on the 5-sphere, an order-3 penteractic hon
The flowers have a distinct	tessellation, or checker-board pattern, of pink and whit
This	tessellation represents a dense sphere packing (With a K
This	tessellation represents a dense sphere packing (With a K
This	tessellation represents a dense sphere packing (With a K
reflection across its edges; the resulting	tessellation, the deltoidal trihexagonal tiling, superpo
iptive term for an element of a polytope or	tessellation, usually representing an element one dimens
In general an n-dimensional uniform	tessellation vertex figures are define by an (n-1)-polyt
Example of Wang	tessellation with 13 tiles.
On a circle, a henagon is a	tessellation with a single vertex, and one 360 degree ar

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