Examples of using Polyhedra in English and their translations into Dutch
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Colloquial
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Ecclesiastic
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Programming
The theorem formulated by Leonhard Euler describes one of the basic properties of convex polyhedra.
and visualisation of polyhedra.
since such prisms are in the set of uniform polyhedra.
He is best known for his results on convex polyhedra, linear and dynamic programming,
Pappus of Alexandria mentions On Sphere-Making and another work on polyhedra, while Theon of Alexandria quotes a remark about refraction from the now-lost Catoptrica.
See the storyboard titled Polyhedra as an example of a Frayer Model of information on polyhedrons. .
Polyhedra, such as the boundary of a cube,
For this work, we therefore use layers consisting of so-called MOP molecules(Metal-Organic Polyhedra).
Regular Polytopes is a standard reference work on regular polygons, polyhedra and their higher dimensional analogues.
occupied by a number of intersected polyhedra with the inaccuracy only in those cells in which there is contact of polyhedra faces.
He also made fundamental contributions to the theory of polyhedra: Steinitz's theorem for polyhedra is that the 1-skeletons of convex polyhedra are exactly the 3-connected planar graphs.
To learn more about polyhedra, you can consult this page,
I cannot think of any application where the volume of intersecting polyhedra need to be calculated without actually calculating the actual intersection or union of the polyhedra.
shows us a procession of regular polyhedra in dimension 4,
uses it to show that there are no other convex regular polyhedra apart from the five Platonic solids.
contractible polyhedra which have no free edge.
as well as coordination polyhedra and Voronoi for random structures.
In mathematics, systolic geometry is the study of systolic invariants of manifolds and polyhedra, as initially conceived by Charles Loewner
A polyhedron is a three-dimensional shape that has flat surfaces
There are many instances of polyhedrons and non-polyhedrons in our everyday life.