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- Support_function abstract "In mathematics, the support function hA of a non-empty closed convex set A in describes the (signed) distances of supporting hyperplanes of A from the origin. The support function is a convex function on .Any non-empty closed convex set A is uniquely determined by hA. Furthermore the support function, as a function of the set A is compatible with many natural geometric operations, like scaling, translation, rotation and Minkowski addition. Due to these properties, the support function is one of the most central basic concepts in convex geometry.".
- Support_function wikiPageID "9377661".
- Support_function wikiPageRevisionID "591599780".
- Support_function hasPhotoCollection Support_function.
- Support_function subject Category:Convex_geometry.
- Support_function subject Category:Types_of_functions.
- Support_function comment "In mathematics, the support function hA of a non-empty closed convex set A in describes the (signed) distances of supporting hyperplanes of A from the origin. The support function is a convex function on .Any non-empty closed convex set A is uniquely determined by hA. Furthermore the support function, as a function of the set A is compatible with many natural geometric operations, like scaling, translation, rotation and Minkowski addition.".
- Support_function label "Fonction d'appui".
- Support_function label "Support function".
- Support_function label "Опорная функция".
- Support_function sameAs Fonction_d'appui.
- Support_function sameAs m.0286g_s.
- Support_function sameAs Q3075191.
- Support_function sameAs Q3075191.
- Support_function wasDerivedFrom Support_function?oldid=591599780.
- Support_function isPrimaryTopicOf Support_function.