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What (who) is T-spline - definition
T-spline
METHOD OF DEFINING COMPLEX SURFACES IN COMPUTER GRAPHICS
T-Spline (mathematics); Tspline; T spline; Smooth mesh
In computer graphics, a T-spline is a mathematical model for defining freeform surfaces.Reconsideration of T-spline data models and their exchanges using STEP A T-spline surface is a type of surface defined by a network of control points where a row of control points is allowed to terminate without traversing the entire surface.
spline
WIKIMEDIA DISAMBIGUATION PAGE
Spline (device); Splines; Spline (disambiguation)
[spl??n]
¦ noun
1. a rectangular key fitting into grooves in the hub and shaft of a wheel, especially one formed integrally with the shaft which allows movement of the wheel on the shaft.
a corresponding groove in a hub along which the key may slide.
2. a slat.
3. a flexible wood or rubber strip used especially in drawing large curves.
4. Mathematics a continuous curve constructed so as to pass through a given set of points.
¦ verb secure by means of a spline.
?fit with a spline.
Origin
C18 (orig. East Anglian dialect): perh. related to splinter.
Cubic Hermite spline
SPLINE WHERE EACH PIECE IS A THIRD-DEGREE POLYNOMIAL SPECIFIED IN HERMITE FORM: THAT IS, BY ITS VALUES AND FIRST DERIVATIVES AT THE END POINTS OF THE CORRESPONDING DOMAIN INTERVAL
Cubic spline; Cubic Hermite curve; Cubic Hermite curves; Cardinal spline; Catmull-Rom spline; Hermite curve; Hermite curves; Cubic interpolation; Cubic hermite spline; Catmull–Rom spline; Cspline; Catmull-Rom; Cubic Hermite Polynomial; Draft:Cubic interpolation
In numerical analysis, a cubic Hermite spline or cubic Hermite interpolator is a spline where each piece is a third-degree polynomial specified in Hermite form, that is, by its values and first derivatives at the end points of the corresponding domain interval.
