Results 191 to 200 of about 3,176 (221)
Some of the next articles are maybe not open access.
2001
The refinement partition techniques are very effective in finite element methods and computer-aided geometric designs. However, the introduction of refinement partition may cause some inconvenience. We will discuss rational spline functions, especially the theory and methods of locally supported bivariate rational spline functions.
openaire +1 more source
The refinement partition techniques are very effective in finite element methods and computer-aided geometric designs. However, the introduction of refinement partition may cause some inconvenience. We will discuss rational spline functions, especially the theory and methods of locally supported bivariate rational spline functions.
openaire +1 more source
Spline conversion for trimmed rational Bézier- and B-spline surfaces
Computer-Aided Design, 1990Abstract Conversion methods are required for the exchange of data. First a given rational B-spline surface with curved boundaries will be segmented by curvature oriented arguments, then these patches will be converted into bicubic or biquintic integral Bezier patches with help of geometric continuity conditions.
Josef Hoschek, Franz-Josef Schneider
openaire +3 more sources
Positive interpolation with rational splines
BIT, 1989The second author and \textit{W. Hess} [Positive interpolation with rational quadratic splines, Computing 38, 261-267 (1987)] have given a necessary and sufficient condition according to which the property of positivity carries from the data set to rational quadratic spline interpolants of a special form.
Sakai, M., Schmidt, Jochen W.
openaire +2 more sources
On interpolating multivariate rational splines
Applied Numerical Mathematics, 1993zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Wang, Renhong, Tan, Jieqing
openaire +1 more source
1991
We give an introduction to rational B-splines together with a critical evaluation of their potential for industrial applications.
openaire +1 more source
We give an introduction to rational B-splines together with a critical evaluation of their potential for industrial applications.
openaire +1 more source
Multiple-knot and rational cubic beta-splines
ACM Transactions on Graphics, 1989Goodman (Properties of Beta-splines. J. Approx. Theory 44 , 2 (June 1985), 132-153) gave an explicit formula for cubic Beta-splines on a uniform knot sequence with varying β1 and β2 values at the knots. We establish an alternative explicit formula for cubic Beta-splines on a nonuniform knot sequence with constant β1
openaire +1 more source
2015
Väga tihti on andmetöötluseks esitatavad andmed histogrammide kujul, s.t., edasiseks analüüsiks on kasutada mingitel (aja)perioodidel leitud keskväärtused. Enamasti soovitakse, et andmed esituksid pideval kujul ja nende teisendamiseks sellele kujule kasutatakse erinevaid meetodeid.
openaire +1 more source
Väga tihti on andmetöötluseks esitatavad andmed histogrammide kujul, s.t., edasiseks analüüsiks on kasutada mingitel (aja)perioodidel leitud keskväärtused. Enamasti soovitakse, et andmed esituksid pideval kujul ja nende teisendamiseks sellele kujule kasutatakse erinevaid meetodeid.
openaire +1 more source
Splines, Rational Functions and Neural Networks.
1991Connections between spline approximation, approximation with rational functions, and feedforward neural networks are studied. The potential improvement in the degree of approximation in going from single to two hidden layer networks is examined. Some results of Birman and Solomjak regarding the degree of approximation achievable when knot positions are
Williamson, Robert C. +1 more
openaire +2 more sources
Approximation by rational spline functions
Calcolo, 2006The author discusses the reproduction of linear functions by some classes of NURBS functions. The degree of approximation of continuous functions is estimated.
openaire +1 more source
Rational Bézier and Spline Expressions
1992Bezier expressions for curves and surfaces are easy to understand and have favorable features for use in CAD and CAM. But they cannot exactly express conics and quadrics such as circles and spheres. By extending the expressions from polynomials to rational forms, we can provide them not only with the ability to express conics and quadrics, but also ...
openaire +1 more source

