AbstractNon-uniform rational B-spline (NURBS) curves and surfaces are becoming increasingly widespread. The author have explored G1 continuity condition between adjacent NURBS surface patches along common cubic boundary curve. On the basis of the research performed, this paper presents a G2 continuity condition between adjacent NURBS patches along common cubic boundary curve and deduces a specific algorithm for control points and weights of NURBS patch. For making another NURBS patch and one given NURBS patch to attain G2, according to algorithm condition, one can adjust another patch control points and weights. It is much more convenient for engineers to apply
B-Spline curves and patches are increasingly being used in several areas of computer graphics and ge...
B-Spline curves and patches are increasingly being used in several areas of computer graphics and ge...
AbstractWe present an algorithm for creating planar G2 spline curves using rational Bézier cubic seg...
This thesis introduces an algorithm that connects two Bézier patches indis- tinguishtably. The algor...
Curves on surfaces play an important role in computer aided geometric design. In this paper, we pres...
Abstract. This paper presents a new approach to computation of geometric continuity for parametric b...
It is in many cases practical to compose a continuous surface out of some low-degree Bézier surface ...
This paper presents a new approach to computation of geometric continuity for parametric bi-cubic pa...
This paper presents a new approach to computation of geometric continuity for parametric bi-cubic pa...
Abstract In order to tackle the problem of shape design and shape adjustment of complex surfaces in ...
This paper presents an approximate method for making a set of NURBS curves of various types compatib...
Discussed in this paper are several mathematical spline formulations and a history of splines, Bezie...
Algorithms are proposed and implemented in a commercial system which allow for the C1-continuity mat...
[[abstract]]This paper studies geometric design of uniform developable B-spline surfaces from two bo...
This paper is to provide literature review of the Non Uniform Rational B-Spline (NURBS) formulation ...
B-Spline curves and patches are increasingly being used in several areas of computer graphics and ge...
B-Spline curves and patches are increasingly being used in several areas of computer graphics and ge...
AbstractWe present an algorithm for creating planar G2 spline curves using rational Bézier cubic seg...
This thesis introduces an algorithm that connects two Bézier patches indis- tinguishtably. The algor...
Curves on surfaces play an important role in computer aided geometric design. In this paper, we pres...
Abstract. This paper presents a new approach to computation of geometric continuity for parametric b...
It is in many cases practical to compose a continuous surface out of some low-degree Bézier surface ...
This paper presents a new approach to computation of geometric continuity for parametric bi-cubic pa...
This paper presents a new approach to computation of geometric continuity for parametric bi-cubic pa...
Abstract In order to tackle the problem of shape design and shape adjustment of complex surfaces in ...
This paper presents an approximate method for making a set of NURBS curves of various types compatib...
Discussed in this paper are several mathematical spline formulations and a history of splines, Bezie...
Algorithms are proposed and implemented in a commercial system which allow for the C1-continuity mat...
[[abstract]]This paper studies geometric design of uniform developable B-spline surfaces from two bo...
This paper is to provide literature review of the Non Uniform Rational B-Spline (NURBS) formulation ...
B-Spline curves and patches are increasingly being used in several areas of computer graphics and ge...
B-Spline curves and patches are increasingly being used in several areas of computer graphics and ge...
AbstractWe present an algorithm for creating planar G2 spline curves using rational Bézier cubic seg...