afgrendelingsconvex

Afgrendelingsconvex is not a widely established term in standard mathematical literature. The word appears to be a Dutch compound, combining afgrendelings (enclosure, bounding) with convex. In this sense, the phrase would typically describe a notion related to a convex enclosure of a set or object. However, there is no universally accepted definition or formal usage in English-language texts.

A natural interpretation is that afgrendelingsconvex refers to the convex hull of a given set: the smallest convex set that contains the original set. If this interpretation is intended, an afgrendelingsconvex set would coincide with what is normally called the convex hull in convex geometry. In other words, under this reading, the term describes a standard construct rather than a distinct new concept.

If used in a broader sense, afgrendelingsconvex could denote a preferred or minimal convex enclosure within a certain context or family of sets, or a procedure that yields a convex bounding region for a non-convex object. In practice, when encountering the term, it is advisable to interpret it through well-established concepts such as the convex hull or convex envelope, depending on whether the focus is on sets or on functions.

See also: convex set, convex hull, enclosure, convex envelope, convex relaxation. Given the lack of a canonical definition, readers should consult the source or author who introduced the term for precise meaning and scope.