This paper investigates the Fourier transform of a hidden variable fractal interpolation function with function scaling factors, which generalizes the Fourier transform of hidden variable fractal interpolation function with constant scaling factors. Furthermore, the Fourier transform of quadratic hidden variable fractal interpolation function with function scaling factors is also investigated. With an aim of maximizing the flexibility of hidden variable fractal interpolation function and quadratic hidden variable fractal interpolation function, a class of iterated function systems involving function scalings is chosen for the present study
Reproducing Kernel Hilbert Spaces (RKHS) and their kernel are important tools which have been found ...
In this study, the variable order fractional calculus of the hidden variable fractal interpolation f...
This chapter is a survey of the work that has been done by Donovan, Geronimo, Hardin, and the author...
This paper generalizes the classical spline using a new construction of spline coalescence hidden va...
Fractal interpolation that possesses the ability to produce smooth and nonsmooth inter- polants is a...
An iterated function system that defines a fractal interpolation function, where ordinate scaling is...
AbstractThe calculus of deterministic fractal functions is introduced. Fractal interpolation functio...
This paper generalizes the classical cubic spline with the construction of the cubic spline coa-lesc...
AbstractFractal interpolation functions provide a new method to model experimental data. Dalla and D...
The aim of this paper is to characterize a fractal operator associated with multivariate fractal int...
: It is known that a fractal functions that interpolated the data such that , can be constructed...
Fractal interpolation function (FIF) is a new method of constructing new data points within the rang...
The fractal interpolation functions defined by iterated function systems provide new methods of appr...
In this paper we investigate an iterated function system that defines a fractal interpolation functi...
AbstractBased on the construction of Fractal Interpolation Functions, a new construction of Fractal ...
Reproducing Kernel Hilbert Spaces (RKHS) and their kernel are important tools which have been found ...
In this study, the variable order fractional calculus of the hidden variable fractal interpolation f...
This chapter is a survey of the work that has been done by Donovan, Geronimo, Hardin, and the author...
This paper generalizes the classical spline using a new construction of spline coalescence hidden va...
Fractal interpolation that possesses the ability to produce smooth and nonsmooth inter- polants is a...
An iterated function system that defines a fractal interpolation function, where ordinate scaling is...
AbstractThe calculus of deterministic fractal functions is introduced. Fractal interpolation functio...
This paper generalizes the classical cubic spline with the construction of the cubic spline coa-lesc...
AbstractFractal interpolation functions provide a new method to model experimental data. Dalla and D...
The aim of this paper is to characterize a fractal operator associated with multivariate fractal int...
: It is known that a fractal functions that interpolated the data such that , can be constructed...
Fractal interpolation function (FIF) is a new method of constructing new data points within the rang...
The fractal interpolation functions defined by iterated function systems provide new methods of appr...
In this paper we investigate an iterated function system that defines a fractal interpolation functi...
AbstractBased on the construction of Fractal Interpolation Functions, a new construction of Fractal ...
Reproducing Kernel Hilbert Spaces (RKHS) and their kernel are important tools which have been found ...
In this study, the variable order fractional calculus of the hidden variable fractal interpolation f...
This chapter is a survey of the work that has been done by Donovan, Geronimo, Hardin, and the author...