convex hull การใช้

• The convex hull of the B閦ier polygon contains the B閦ier curve.
• Suppose that is a point in the intersection of these two convex hulls.
• It shares the same vertex arrangement with the icosidodecahedron, its convex hull.
• The convex hull of any pseudotriangle is a triangle.
• So the holomorphic envelope of any tube is equal to its convex hull.
• This is known as the convex hull property.
• Various convex hull algorithms deal both with the facet enumeration and face lattice construction.
• It is guaranteed to be the vertex of the convex hull of the polygon.
• Its convex hull is a nonuniform truncated cuboctahedron.
• These simplices are the convex hulls of path.
• These are Stewart toroids that include all of the edges of their convex hulls.
• The vertices of the upper convex hull dualize to segments on the upper envelope.
• The vertices of the lower convex hull dualize to segments on the lower envelope.
• The convex hull of two opposite edges of a regular icosahedron forms a golden rectangle.
• Since is convex, it then also contains the convex hull of and therefore also.
• Its convex hull is a regular dodecahedron.
• So the family of separable states is the closed convex hull of pure product states.
• Therefore, we expect that during tightening the convex hull we exclude such problematic systems.
• Computing the convex hull means constructing an unambiguous, efficient representation of the required convex shape.
• Then, the theorem states that K is the closed convex hull of its extreme points.