By circle skinning we have a discrete set of circles and we would like to find two curves, which touch each of them and satisfy some conditions. There exist methods to give a solution for this problem, but none of them use biarcs for the construction. Meek and Walton published a very deep analysis of biarcs in [1], and they divided them into several families. Of course one of the basic problems is to find the mentioned curves for two circles. In this paper several necessary conditions are given to avoid intersections in this basic case between the skinning curve and the circles using a concrete family of biarcs from [1]. A method is publicated in [3] with which we can find the touching points for the skinning
[[abstract]]Two-dimensional digitized curves are often approximated by some piecewise linear or high...
Skin curves form a class of smooth curves and surfaces introduced by Edelsbrunner in [Ede99b], mainl...
This paper considers the problem of computing an interpolating skin of a ordered set of discrete 2D ...
Interpolation of an ordered set of discrete circles is discussed in this paper. By interpolation he...
Recently, there has been considerable interest in skinning circles and spheres. In this paper we pre...
AbstractA biarc is a one-parameter family of G1 curves that can satisfy G1 Hermite data at two point...
AbstractThe biarc is a curve made by joining two circular arcs in a G1 fashion. There is a one-param...
AbstractWe present a procedure to compute all the circles in the intersection curve of two tori, bas...
A számítógépes geometriai tervezésben használatos klasszikus módszerek a kontrollpontalapú modellezé...
This paper considers the visual smoothness of interpolating curves. It will examine skinning algori...
AbstractA one-parameter family of spirals that can match planar, two-point G1 Hermite data is presen...
In this thesis we study: (i) geometric approximation of curves in the plane and in space, and (ii) s...
In Computer Aided Design (CAD) objects are often described by non-uniform rational B-spline (NURBS) ...
We introduce a new class of surfaces in Euclidean 3-space, called surfaces of osculating circles, us...
International audienceWe present three symbolic–numeric techniques for computing the in- tersection ...
[[abstract]]Two-dimensional digitized curves are often approximated by some piecewise linear or high...
Skin curves form a class of smooth curves and surfaces introduced by Edelsbrunner in [Ede99b], mainl...
This paper considers the problem of computing an interpolating skin of a ordered set of discrete 2D ...
Interpolation of an ordered set of discrete circles is discussed in this paper. By interpolation he...
Recently, there has been considerable interest in skinning circles and spheres. In this paper we pre...
AbstractA biarc is a one-parameter family of G1 curves that can satisfy G1 Hermite data at two point...
AbstractThe biarc is a curve made by joining two circular arcs in a G1 fashion. There is a one-param...
AbstractWe present a procedure to compute all the circles in the intersection curve of two tori, bas...
A számítógépes geometriai tervezésben használatos klasszikus módszerek a kontrollpontalapú modellezé...
This paper considers the visual smoothness of interpolating curves. It will examine skinning algori...
AbstractA one-parameter family of spirals that can match planar, two-point G1 Hermite data is presen...
In this thesis we study: (i) geometric approximation of curves in the plane and in space, and (ii) s...
In Computer Aided Design (CAD) objects are often described by non-uniform rational B-spline (NURBS) ...
We introduce a new class of surfaces in Euclidean 3-space, called surfaces of osculating circles, us...
International audienceWe present three symbolic–numeric techniques for computing the in- tersection ...
[[abstract]]Two-dimensional digitized curves are often approximated by some piecewise linear or high...
Skin curves form a class of smooth curves and surfaces introduced by Edelsbrunner in [Ede99b], mainl...
This paper considers the problem of computing an interpolating skin of a ordered set of discrete 2D ...