This paper discusses the positivity preserving interpolation for positive surfaces data by extending the C1 rational cubic spline interpolant of Karim and Kong to the bivariate cases. The partially blended rational bicubic spline has 12 parameters in the descriptions where 8 of them are free parameters. The sufficient conditions for the positivity are derived on every four boundary curves network on the rectangular patch. Numerical comparison with existing schemes also has been done in detail. Based on Root Mean Square Error (RMSE), our partially blended rational bicubic spline is on a par with the established methods
The construction of a range restricted bivariate C1( or G1) interpolant to scattered data is conside...
A piecewise rational cubic spline has been introduced to visualize the positive data in its natural ...
The use of polynomial splines as a basis for the interpolation of discrete data can be theoretically...
AbstractThis work is a contribution towards the graphical display of data when it is positive. The d...
This paper discusses the construction of new C2 rational cubic spline interpolant with cubic numerat...
This study considers the construction a new C 1 rational cubic spline (cubic numerator and quadratic...
In this study a piecewise rational function S ∈ C2[a, b] with cubic numerator and linear denominator...
The work on interpolation schemes by previous researches had limitations such as, the inability to ...
In this paper, the sufficient condition for the positive preservation of boundary curves for each ed...
In this study a piecewise rational function with cubic numerator and linear denominator involving t...
AbstractA smooth curve interpolation scheme for positive, monotonic, and convex data has been develo...
A piecewise rational cubic spline has been introduced to visualize the positive data in its natural ...
A piecewise rational cubic spline has been introduced to visualize the positive data in its natural ...
A piecewise rational cubic spline has been introduced to visualize the positive data in its natural ...
This paper is concerned with the problem of positive and convex data visualization in the form of po...
The construction of a range restricted bivariate C1( or G1) interpolant to scattered data is conside...
A piecewise rational cubic spline has been introduced to visualize the positive data in its natural ...
The use of polynomial splines as a basis for the interpolation of discrete data can be theoretically...
AbstractThis work is a contribution towards the graphical display of data when it is positive. The d...
This paper discusses the construction of new C2 rational cubic spline interpolant with cubic numerat...
This study considers the construction a new C 1 rational cubic spline (cubic numerator and quadratic...
In this study a piecewise rational function S ∈ C2[a, b] with cubic numerator and linear denominator...
The work on interpolation schemes by previous researches had limitations such as, the inability to ...
In this paper, the sufficient condition for the positive preservation of boundary curves for each ed...
In this study a piecewise rational function with cubic numerator and linear denominator involving t...
AbstractA smooth curve interpolation scheme for positive, monotonic, and convex data has been develo...
A piecewise rational cubic spline has been introduced to visualize the positive data in its natural ...
A piecewise rational cubic spline has been introduced to visualize the positive data in its natural ...
A piecewise rational cubic spline has been introduced to visualize the positive data in its natural ...
This paper is concerned with the problem of positive and convex data visualization in the form of po...
The construction of a range restricted bivariate C1( or G1) interpolant to scattered data is conside...
A piecewise rational cubic spline has been introduced to visualize the positive data in its natural ...
The use of polynomial splines as a basis for the interpolation of discrete data can be theoretically...