| Maintainer | diagrams-discuss@googlegroups.com |
|---|---|
| Safe Haskell | None |
Diagrams.CubicSpline
Description
A cubic spline is a smooth, connected sequence of cubic curves
passing through a given sequence of points. This module provides
the cubicSpline method, which can be used to create closed or
open cubic splines from a list of points. For access to the
internals of the spline generation algorithm (including in
particular a solver for cyclic tridiagonal systems of linear
equations), see Diagrams.CubicSpline.Internal.
- cubicSpline :: (TrailLike t, Fractional (V t)) => Bool -> [Point (V t)] -> t
Constructing paths from cubic splines
cubicSpline :: (TrailLike t, Fractional (V t)) => Bool -> [Point (V t)] -> tSource
Construct a spline path-like thing of cubic segments from a list of vertices, with the first vertex as the starting point. The first argument specifies whether the path should be closed.
pts = map p2 [(0,0), (2,3), (5,-2), (-4,1), (0,3)]
dot = circle 0.2 # fc blue # lw 0
mkPath closed = position (zip pts (repeat dot))
<> cubicSpline closed pts # lw 0.05
cubicSplineEx = (mkPath False ||| strutX 2 ||| mkPath True)
# centerXY # pad 1.1
For more information, see http://mathworld.wolfram.com/CubicSpline.html.