The purpose of this research is to introduce a Jungck–S iterative method with m,h1,h2–convexity and hence unify different comparable iterative schemes existing in the literature. A Jungck–S orbit is constructed, and escape radius is derived with our scheme. A new escape radius is also obtained for generating the fractals. Julia and Mandelbrot set are visualized with the help of proposed algorithms based on our iterative scheme. Moreover, we present some complex graphs of Julia and Mandelbrot sets using the derived orbit and discuss their nature in detail
Non-random complicated motions can exhibit a very rapid growth of errors and, despite perfect determ...
Abstract — In this paper we consider the dynamics of complex transcendental function i.e. cos functi...
The iteration of complex function can generate beautiful fractal images. This paper presents a novel...
Fractal is a geometrical shape with property that each point of the shape represents the whole. Havi...
In this paper, we extend Jungck–SP iteration with s–convexity in second sense and define its orbit....
Fractals are essential in representing the natural environment due to their important characteristic...
In this paper, we extend Jungck–SP iteration with s–convexity in second sense and define its orbit....
In this paper, we derive the escape criteria for general complex polynomial $ f(x) = \sum_{i = 0}^{p...
Since the introduction of complex fractals by Mandelbrot they gained much attention by the researche...
Today Fractal geometry is completely new area of research in the field of computer science and engin...
A new method of fractals construction based on Fatou-Julia iteration is proposed. We develop a non-o...
The aim of this paper is to present an application of a fixed point iterative process in generation ...
The present paper is motivated from the paper of John R. Tippetts (Tippetts 1992) in which he gave a...
Since the introduction of complex fractals by Mandelbrot they gained much attention by the researche...
In today’s world, fractals play an important role in many fields, e.g., image compression or encrypt...
Non-random complicated motions can exhibit a very rapid growth of errors and, despite perfect determ...
Abstract — In this paper we consider the dynamics of complex transcendental function i.e. cos functi...
The iteration of complex function can generate beautiful fractal images. This paper presents a novel...
Fractal is a geometrical shape with property that each point of the shape represents the whole. Havi...
In this paper, we extend Jungck–SP iteration with s–convexity in second sense and define its orbit....
Fractals are essential in representing the natural environment due to their important characteristic...
In this paper, we extend Jungck–SP iteration with s–convexity in second sense and define its orbit....
In this paper, we derive the escape criteria for general complex polynomial $ f(x) = \sum_{i = 0}^{p...
Since the introduction of complex fractals by Mandelbrot they gained much attention by the researche...
Today Fractal geometry is completely new area of research in the field of computer science and engin...
A new method of fractals construction based on Fatou-Julia iteration is proposed. We develop a non-o...
The aim of this paper is to present an application of a fixed point iterative process in generation ...
The present paper is motivated from the paper of John R. Tippetts (Tippetts 1992) in which he gave a...
Since the introduction of complex fractals by Mandelbrot they gained much attention by the researche...
In today’s world, fractals play an important role in many fields, e.g., image compression or encrypt...
Non-random complicated motions can exhibit a very rapid growth of errors and, despite perfect determ...
Abstract — In this paper we consider the dynamics of complex transcendental function i.e. cos functi...
The iteration of complex function can generate beautiful fractal images. This paper presents a novel...