A sequence of points is protein-like if it is (3.8,0.1 -equidistant 3.8,0.1 -equidistant
This article presents a new method for G2 continuous interpolation of an arbitrary sequence of points on an implicit or parametric surface with prescribed tangent direction and curvature vector, respectively, at every point.
We provide a procedure for recursively selecting this sequence of points so that, averaging over points in the domain the resulting worst case error between the estimating and actual functions is minimized.
The aim of this work is to find a tube which encloses a sequence of points representing a shape that uses a set of linear static models by set-membership approach.
Based on a composite conical surface patch, we develop new simple methods for up to G2 continuous interpolation of an arbitrary sequence of points on a sphere with a specified tangent direction and curvature vector at every point.
Using a similar approach, we design an algorithm with a runtime of O(n2logn), for computing a tangent-continuous approximation with the minimum number of biarcs, for a sequence of points with given tangent directions.
We present a new semi-topological quantity, called the absolute hodograph winding number, that measures how close the quintic PH spline interpolating a given sequence of points is to the cubic spline interpolating the same sequence.
A sequence ;, of points exists obeying the iteration (3.18) .
Achilles run passes through the sequence of points 0.9m, 0.99m, 0.999m, … , 1m.
We claim that there exists a sequence of points such that.
Using Lemma 2.3 for, we get that there exists a sequence of points such that and.
