The present paper aims to introduce a new concept of a non-stationary scheme for the so
called fractal functions. Here we work with a sequence of maps for the zipper iterated …

In this paper, we obtain a vector-valued fractal interpolation function in a more general
setting by using the Rakotch fixed point theory and the iterated function system. We also …

This paper examines the integral transform of fractal interpolation functions with function
scaling factors. Initially, the integral transform of quadratic fractal interpolation function …

The goal of this article is to study the fractal surfaces and associated fractal operator on
Lebesgue spaces with respect to fractal measures. First, we show that fractal surfaces …

The present note aims to establish the notion of non-stationary bivariate α-fractal functions
and discusses some of their approximation properties. We see that using a sequence of …

This study focuses on the short-run wealth of listed firms' shareholders. Currently, all of the
resulting organizations offer competitive pricing tactics to create a superior environment for …

This study primarily focuses on financial performance after mergers and acquisitions of
resulting companies. We have taken the eleven years data of resulting companies of …

Following the seminal work of Barnsley on fractal interpolation, Navascués (2005) defined a
class of parametrized continuous functions called α-fractal functions. In this paper, we …

Dimensional study of COVID-19 via fractal functions | SpringerLink Skip to main content
Advertisement SpringerLink Log in Menu Find a journal Publish with us Search Cart 1.Home …

In this paper, we prove the existence of the fractal interpolation function corresponding to a
general data set using the Rakotch contraction theory and iterated function system. We also …