Abstract
We present a generalization of Lane–Riesenfeld algorithm with two tension parameters for curve design. The generalization incorporates existing families as special cases: Hormann–Sabin's family, Romani's family, J-spline family, and Siddiqi's improved binary four-point family. The new family also has common members with dual de Rham-type approximating schemes when n is even. Analysis of the new family indicates that there are parameter choices that provide higher continuity and higher generation degree than available with any of those existing families.
Talk to us
Join us for a 30 min session where you can share your feedback and ask us any queries you have