To study the dynamical system, it is necessary to formulate a mathematical model to
comprehend the dynamics of the diseases that are prevalent around the world by using …

Many phenomena in physics and engineering have fractal structures; then analysis on them
has a vital role in the application. In this chapter, we present some frameworks of analysis on …

In this article, we consider a Covid-19 model for a population involving diabetics as a
subclass in the fractal–fractional (FF) sense of derivative. The study includes: existence …

In this paper, fractal calculus, which is called F α-calculus, is reviewed. Fractal calculus is
implemented on fractal interpolation functions and Weierstrass functions, which may be non …

Purpose The purpose of this study is to originally present noise analysis of electrical circuits
defined on fractal set. Design/methodology/approach The fractal integrodifferential …

Important concepts like fractal calculus and fractal analysis, the sum of squared residuals,
and Aikaike's information criterion must be thoroughly understood in order to correctly fit …

This paper provides a framework for understanding and analyzing non-differentiable fractal
manifolds. By introducing specialized mathematical concepts and equations, such as the …

In this paper, we summarize fractal calculus on fractal curves and nonstandard analysis.
Using nonstandard analysis which includes hyperreal and hyperinteger numbers, we define …

In this paper, we give difference equations on fractal sets and their corresponding fractal
differential equations. An analogue of the classical Euler method in fractal calculus is …

In this paper, we give a review of fractal calculus which is an expansion of standard calculus.
Fractal calculus is applied for functions that are not differentiable or integrable on totally …