Examples of 'convex hull' in a sentence
Meaning of "convex hull"
In geometry, the convex hull of a set of points is the smallest convex polygon or polyhedron that contains all the points within it. It is often used in computational geometry as a way to visualize and analyze the shape and boundary of a set of points
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- The smallest convex set of points in which a given set of points is contained.
How to use "convex hull" in a sentence
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convex hull
Construct the convex hull of this polygon.
The compound is a facetting of the convex hull.
Its convex hull is a nonuniform truncated icosidodecahedron.
The polygon is the convex hull of its edges.
The convex hull of this set is a square.
Quasiconformal homeomorphisms and the convex hull boundary.
Its convex hull is the regular convex icosahedron.
It is guaranteed to be a vertex of the convex hull of the polygon.
Its convex hull is a regular dodecahedron.
The resultant polygon is a convex hull.
Its convex hull is the icosidodecahedron.
A polygon that corresponds to the convex hull of another polygon.
The convex hull of each remaining connected component is calculated.
Closed convex hull.
Convex hull corner.
See also
It can be defined as the convex hull of a finite set of ideal points.
Convex hull algorithms.
Every convex set is the convex hull of its extreme points.
The convex hull of these two circles forms a shape called an oloid.
The second point is assumed to be a candidate convex hull vertex as well.
Computing convex hull of a set of points.
Select the polygon of which you want to construct the convex hull.
Absolutely convex hull.
The dynamic convex hull problem is a class of dynamic problems in computational geometry.
Orthogonal convex hull.
The convex hull is the smallest convex polygon containing the points.
However the constraints of this convex hull are not necessarily easy to determine.
A convex basis of a polytope is the set of the vertices of its convex hull.
We provide polyhedral results on the convex hull of the solutions to our formulation.
The convex hull of all the instances of the spatial object type ExistingLandUseSample.
The curve lies within the convex hull of its control points.
The convex hull of two opposite edges of a regular icosahedron forms a golden rectangle.
The curve lies inside the convex hull of the control points.
Every convex hull edge that is not a polygon edge defines a pocket in this way.
The curve line within the convex hull of its defining polygon.
Various convex hull algorithms deal both with the facet enumeration and face lattice construction.
All convex combinations are within the convex hull of the given points.
The convex hull of the Bézier polygon contains the Bézier curve.
A vertex arrangement is often described by the convex hull polytope which contains it.
Determine the convex hull defined by the various potential diffraction edges;.
The curve is completely contained in the convex hull of its control points.
Computing the convex hull means constructing an unambiguous, efficient representation of the required convex shape.
The union of all triangles in the triangulation is the convex hull of the points.
The absolutely convex hull of the set A is defined to be.
This property implies that the curve lies within the convex hull of its control points.
The 20 vertices of the convex hull match the vertex arrangement of the dodecahedron.
The light gray area is the Absolutely convex hull of the cross.
The convex hull of a geometric object is the smallest convex set ( polygon ) containing that object.
One does not need to construct the convex hull of a polygon to find a suitable vertex.
Affine hull Conical combination Convex hull.
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I have seen that hull signature enough
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Examples of using Convex
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Shoulder extremely convex and extremely thick
Convex geometry is a relatively young mathematical discipline
Shoulder very convex and very thick
