Previous studies have shown computation of conformal mapping in which the exact parameterization of the boundary of the region is assumed known. However there are regions whose boundaries have no known exact parameterization. Periodic cubic spline interpolation had been introduced to approximate and obtain the parame- terization. We present a numerical procedure to generate periodic cubic spline from the boundary of a 2-dimensional object by using Mathematica software. First we obtain Cartesian coordinates points from the boundary of this 2-dimensional object. Then we convert them into polar coordinates form. Finally the cubic spline is generated based on this polar coordinate points. Some results of our numerical experiments are presented
AbstractNumerical conformal mapping methods for regions with a periodic boundary have been developed...
A rational cubic spline, with one family of shape parameters, has been discussed with the view to it...
Cubic spline interpolation on Euclidean space is a standard topic in numerical analysis, with countl...
Previous studies have shown computation of conformal mapping in which the exact parameterization of ...
In this thesis, we present an algorithm of a cubic Hennite spline interpolation (CHSI) and apply it ...
The use of polynomial splines as a basis for the interpolation of discrete data can be theoretically...
Fractal methodology provides a general setting for the understanding of realworld phenomena. In part...
In this analysis, the cubic B-spline method is employed for constructing the approximate solutions o...
Computing numerical solutions of household’s optimization, one often faces the problem of interpolat...
Abstract—Based on analysis of basic cubic spline interpolation, the clamped cubic spline interpolati...
AbstractA new approach to the problem of parametrizing data in parametric cubic spline interpolation...
AbstractAlgebraic conditions which permit one to interpolate twice continuously differentiable piece...
This paper discusses the construction of new C2 rational cubic spline interpolant with cubic numerat...
A spline is a thin flexible strip composed of a material such as bamboo or steel that can be bent to...
AbstractWe study cubic spline interpolation with less restrictive continuity requirements at the kno...
AbstractNumerical conformal mapping methods for regions with a periodic boundary have been developed...
A rational cubic spline, with one family of shape parameters, has been discussed with the view to it...
Cubic spline interpolation on Euclidean space is a standard topic in numerical analysis, with countl...
Previous studies have shown computation of conformal mapping in which the exact parameterization of ...
In this thesis, we present an algorithm of a cubic Hennite spline interpolation (CHSI) and apply it ...
The use of polynomial splines as a basis for the interpolation of discrete data can be theoretically...
Fractal methodology provides a general setting for the understanding of realworld phenomena. In part...
In this analysis, the cubic B-spline method is employed for constructing the approximate solutions o...
Computing numerical solutions of household’s optimization, one often faces the problem of interpolat...
Abstract—Based on analysis of basic cubic spline interpolation, the clamped cubic spline interpolati...
AbstractA new approach to the problem of parametrizing data in parametric cubic spline interpolation...
AbstractAlgebraic conditions which permit one to interpolate twice continuously differentiable piece...
This paper discusses the construction of new C2 rational cubic spline interpolant with cubic numerat...
A spline is a thin flexible strip composed of a material such as bamboo or steel that can be bent to...
AbstractWe study cubic spline interpolation with less restrictive continuity requirements at the kno...
AbstractNumerical conformal mapping methods for regions with a periodic boundary have been developed...
A rational cubic spline, with one family of shape parameters, has been discussed with the view to it...
Cubic spline interpolation on Euclidean space is a standard topic in numerical analysis, with countl...