convex polyhedron oor Spaans

convex polyhedron

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en
a polyhedron any plane section of which is a convex polygon

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poliedro convexo

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three-dimensional convex hull of a finite set of points in an Euclidean space
It is also shown that the set of parameters forms a convex polyhedron.
Se muestra asimismo que la serie de parámetros forman un poliedro convexo.
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With this construction, the Bidiakis cube is a polyhedral graph, and can be realized as a convex polyhedron.
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Another convex polyhedron is formed by the small central space common to all members of the compound.
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Above 8, a convex polyhedron can have any number of edges.
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A convex polyhedron has the property that if 790 CHAPTER 11.
No creas que no lo séLiterature Literature
Primal problem has quasimonotonic objective function and a convex polyhedron as its constraint set.
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The (non-convex) polyhedron shown has a different projection on every side.
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It is also shown that the set of parameters forms a convex polyhedron.
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The outer vertices of a compound can be connected to form a convex polyhedron called the convex hull.
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If a convex polyhedron were unstable on every face, a perpetual motion machine could be built.
Realmente queman carbónLiterature Literature
By cutting off more corners you can form a convex polyhedron with any number of faces greater than 3.
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Each face of a convex polyhedron can serve as a base when the solid is placed on a horizontal plane.
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It may also be empty or a convex polyhedron of lower dimension confined to an affine subspace of the n-dimensional space Rn.
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Cauchy's theorem states that a three-dimensional convex polyhedron constructed with rigid plates for its faces, connected by hinges along its edges, forms a rigid structure.
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In the non-degenerate cases this convex set is a convex polyhedron (possibly unbounded, e.g., a half-space, a slab between two parallel half-spaces or a polyhedral cone).
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The Schläfli symbol can represent a finite convex polyhedron, an infinite tessellation of Euclidean space, or an infinite tessellation of hyperbolic space, depending on the angle defect of the construction.
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Let b have a convex Bezier polyhedron over abc.
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More generally, using the concept of polar reciprocation, any convex polyhedron, or more generally any convex polytope, corresponds to a dual polyhedron or dual polytope, with an i-dimensional feature of an n-dimensional polytope corresponding to an (n − i − 1)-dimensional feature of the dual polytope.
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For almost 2,000 years, the concept of a polyhedron as a convex solid had remained as developed by the ancient Greek mathematicians.
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It states that, if one forms an undirected graph from the vertices and edges of a convex d-dimensional polyhedron or polytope (its skeleton), then the resulting graph is at least d-vertex-connected: the removal of any d − 1 vertices leaves a connected subgraph.
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Thus, just as hexagons have angles not less than 120° and cannot be used as the faces of a convex regular polyhedron because such a construction would not meet the requirement that at least three faces meet at a vertex and leave a positive defect for folding in three dimensions, icosahedra cannot be used as the cells of a convex regular polychoron because, similarly, at least three cells must meet at an edge and leave a positive defect for folding in four dimensions (in general for a convex polytope in n dimensions, at least three facets must meet at a peak and leave a positive defect for folding in n-space).
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Convex hull: Given a set of points, find the smallest convex polyhedron/polygon containing all the points.
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Given a convex polyhedron .
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It should say, “A dodecahedron is one of the five –and only five- regular CONVEX polyhedrons that may be drawn in three dimensions”.
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The dual polyhedron of any of these polyhedra may be formed as the convex hull of the center points of each face of the primal polyhedron, so the vertices of the dual correspond one-for-one with the faces of the primal.
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There are four polyhedrons called “non-convex regular polyhedrons”, but the matter gets a bit complicated,
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30 sinne gevind in 10 ms. Hulle kom uit baie bronne en word nie nagegaan nie.