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- Convex_hull abstract "In mathematics, the convex hull or convex envelope of a set X of points in the Euclidean plane or Euclidean space is the smallest convex set that contains X. For instance, when X is a bounded subset of the plane, the convex hull may be visualized as the shape formed by a rubber band stretched around X.Formally, the convex hull may be defined as the intersection of all convex sets containing X or as the set of all convex combinations of points in X. With the latter definition, convex hulls may be extended from Euclidean spaces to arbitrary real vector spaces; they may also be generalized further, to oriented matroids.The algorithmic problem of finding the convex hull of a finite set of points in the plane or other low-dimensional Euclidean spaces is one of the fundamental problems of computational geometry.".
- Convex_hull thumbnail Extreme_points_illustration.png?width=300.
- Convex_hull wikiPageExternalLink books?hl=sv&lr=&id=tkyG8W2163YC&oi=fnd&pg=PA2.
- Convex_hull wikiPageExternalLink ConvexHull.
- Convex_hull wikiPageExternalLink aah.html.
- Convex_hull wikiPageExternalLink ConvexHullAlgorithm.pdf.
- Convex_hull wikiPageID "40634".
- Convex_hull wikiPageRevisionID "593859432".
- Convex_hull hasPhotoCollection Convex_hull.
- Convex_hull title "Convex Hull".
- Convex_hull urlname "ConvexHull".
- Convex_hull subject Category:Closure_operators.
- Convex_hull subject Category:Computational_geometry.
- Convex_hull subject Category:Convex_analysis.
- Convex_hull subject Category:Convex_hulls.
- Convex_hull type Abstraction100002137.
- Convex_hull type ClosureOperators.
- Convex_hull type Function113783816.
- Convex_hull type MathematicalRelation113783581.
- Convex_hull type Operator113786413.
- Convex_hull type Relation100031921.
- Convex_hull comment "In mathematics, the convex hull or convex envelope of a set X of points in the Euclidean plane or Euclidean space is the smallest convex set that contains X. For instance, when X is a bounded subset of the plane, the convex hull may be visualized as the shape formed by a rubber band stretched around X.Formally, the convex hull may be defined as the intersection of all convex sets containing X or as the set of all convex combinations of points in X.".
- Convex_hull label "Convex hull".
- Convex_hull label "Convex omhulsel".
- Convex_hull label "Enveloppe convexe".
- Convex_hull label "Envoltória convexa".
- Convex_hull label "Envolvente convexa".
- Convex_hull label "Inviluppo convesso".
- Convex_hull label "Konvexe Hülle".
- Convex_hull label "Otoczka wypukła".
- Convex_hull label "Выпуклая оболочка".
- Convex_hull label "انغلاق محدب".
- Convex_hull label "凸包".
- Convex_hull label "凸包".
- Convex_hull sameAs Konvexe_Hülle.
- Convex_hull sameAs Envolvente_convexa.
- Convex_hull sameAs Enveloppe_convexe.
- Convex_hull sameAs Inviluppo_convesso.
- Convex_hull sameAs 凸包.
- Convex_hull sameAs 볼록포.
- Convex_hull sameAs Convex_omhulsel.
- Convex_hull sameAs Otoczka_wypukła.
- Convex_hull sameAs Envoltória_convexa.
- Convex_hull sameAs m.0b3zp.
- Convex_hull sameAs Q1138624.
- Convex_hull sameAs Q1138624.
- Convex_hull sameAs Convex_hull.
- Convex_hull wasDerivedFrom Convex_hull?oldid=593859432.
- Convex_hull depiction Extreme_points_illustration.png.
- Convex_hull isPrimaryTopicOf Convex_hull.
