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Fractal Tricorn Mandel Brot

Ranjan Nandy

Ranjan Nandy

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Fractal implementation of Conjugate of MandelBrot ...learn more

Project status: Published/In Market

oneAPI

Intel Technologies
oneAPI, DPC++

Code Samples [1]

Overview / Usage

One API Challenge entry

Exploring Tricorn function of Fractal using GPU

Methodology / Approach

Learning Objectives
  • Showing Different Fractals with DPC++
  • Understand the Data Parallel C (DPC) language and programming model
Fractals and Mandelbrot

It is one of the most amazing discoveries in the realm of mathematics that not only does the simple equation Zn+1 = Zn2 + C create the infinitely complex Mandelbrot Set, but we can also find the same iconic shape in the patterns created by many other equations. In fact, the phenomenon of Mandelbrot Universality means that anytime we iterate a function that in some portion, at some scale, resembles the parabolic function Z2, then we will find small copies of the Mandelbrot Set in the map of that function.

oneAPI Distribution

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  • Install from containers or repositories: install the oneAPI toolkits from one of several supported containers or repositories.
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Tricorn(The Conjugate of mandelbrot)

Conjugate of mandelbrot the tricorn, sometimes called the Mandelbar set, is a fractal defined in a similar way to the Mandelbrot set, but using the mapping

Conj(Z^2 + C)

Where Z is the complex number

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Extract the Zip File and run it on Devcloud

Technologies Used

One API

DPC++

GPU

Repository

https://github.com/ranjan1977i/Fractal.git

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