Reputation: 535
I am planning on using the Douglas-Peucker algorithm for point reduction (unless someone knows of a better example). The data is 1D and the curve being constructed is 2D
Give a reduced hull of points I need a spline that will travel through all the points (I think Lagrange interpolation does this)
The main objective is to solve the tangent handles on something like a hermite curve so that the spline matches the original data curve as closely as possible.
Does anyone know of a an approach to this kind of problem?
Upvotes: 0
Views: 1094
Reputation: 53607
Did you solve this? A spline that travels through your points is easily constructed as a Catmull-Rom spline (which map to Bezier curves, but represent the interpolation differently).
Upvotes: 1