AN ERROR BOUND ANALYSIS FOR CUBIC SPLINE APPROXIMATION OF CONIC SECTION |
Ahn, Young-Joon (Department of Mathematics, Ajou University) |
1 |
The rational Bezier representation for conics
/
|
2 |
High order approximation of conic sections by quadratic splines
/
DOI ScienceOn |
3 |
G¹ arc spline approximations of quadratic Bezier curves
/
|
4 |
/
|
5 |
Approximate conversion of rational splines
/
DOI ScienceOn |
6 |
High accuracy geometric Hermite interpo-lation
/
|
7 |
Circular arc approximation by quintic polynomial curves
/
DOI ScienceOn |
8 |
Good approximation of circles by curvature-continuous Bezier curves
/
DOI ScienceOn |
9 |
An analysis of cubic approximation schemes for conic sections
/
DOI ScienceOn |
10 |
An (h²n) Hermite approximation for conic sections
/
DOI ScienceOn |
11 |
Curvatures of the quadratic rational Bezier curves
/
DOI ScienceOn |
12 |
Approximation of circular arcs by cubic polynomials
/
DOI ScienceOn |
13 |
Approximations of circular arcs by Bezier curves
/
DOI ScienceOn |
14 |
Approximating rational curves using polyno-mial curves
/
|
15 |
Approximate conversion of rational B-spline patched
/
DOI ScienceOn |
16 |
Best approximation of circle segments by quadratic Bezier curves
/
|
17 |
Approximate conversion of spline curves
/
DOI ScienceOn |
18 |
Spline conversion for trimmed rational Bezier-and B-spline surfaces
/
DOI ScienceOn |