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- Control_point_(mathematics) abstract "A control point is a member of a set of points along a curve where said set can be used in a function to define the curve.In CAGD, based on Bézier's representation of a polynomial curve called a Bézier curve, it has become customary to refer to the -vectors pin a parametric representation pof a curve or surface in -space as control points, while the scalar-valued functions , defined over the relevant parameter domain, are the corresponding weight or blending functions. Some would reasonably insist, in order to give intuitive geometric meaning to the word `control', that the blending functions form a nonnegative partition of unity, i.e., the are nonnegative and sum to 1. This is the case for Bézier's representation of a polynomial curve as well as for the B-spline representation of a spline curve or tensor-product spline surface.".
- Control_point_(mathematics) wikiPageID "8124425".
- Control_point_(mathematics) wikiPageRevisionID "606450674".
- Control_point_(mathematics) hasPhotoCollection Control_point_(mathematics).
- Control_point_(mathematics) subject Category:Curves.
- Control_point_(mathematics) subject Category:Elementary_geometry.
- Control_point_(mathematics) comment "A control point is a member of a set of points along a curve where said set can be used in a function to define the curve.In CAGD, based on Bézier's representation of a polynomial curve called a Bézier curve, it has become customary to refer to the -vectors pin a parametric representation pof a curve or surface in -space as control points, while the scalar-valued functions , defined over the relevant parameter domain, are the corresponding weight or blending functions.".
- Control_point_(mathematics) label "Control point (mathematics)".
- Control_point_(mathematics) sameAs m.0rfby_m.
- Control_point_(mathematics) sameAs Q16945110.
- Control_point_(mathematics) sameAs Q16945110.
- Control_point_(mathematics) wasDerivedFrom Control_point_(mathematics)?oldid=606450674.
- Control_point_(mathematics) isPrimaryTopicOf Control_point_(mathematics).