ajo8571 / 3dfractalsinunity Goto Github PK

• @Saksham Bansal
• @Darian Hodzic
• @Afe Omiyi

Fractals are geometric shapes that can be zoomed infinitely, but still provide us with the same level of detail. They are useful for creating mathematical models of real-world objects that are self-similar, such as snowflakes or coastlines on a map. These objects are difficult to measure by traditional methods because their boundaries become more complex the closer you look at them.

• Fractal medicine: Fractals are useful in medical diagnoses. For example in cancer detection, because healthy human blood vessel cells typically grow in an orderly fractal pattern, cancerous cells, which grow in an abnormal fashion, become easier to detect.
• Image compression and resolution: Since fractals allow us to convey seemingly random patterns with little data, working with image resolution and even 3D model creation becomes hugely data-efficient using fractal image coding (FIC) and other applications.
• Antennas: Fractals are helpful in creating and operating antennas due to it's self similar nature. Curves like the Hilbert curve can be used to design high-performance and low-profile antennas.
• Art: The simplistic to the complex range of rules that govern fractal creation are downright alluring for artists. For example, the Mandelbrot set is well known for providing different “scenes” based on the colour scheme used for its display.

We would make an application in Unity for users to drop in our 3-D fractals and play around with the various values on toolbox to see how they affect the fractals The 3 Fractals we are focusing on :-

• Mandelbulb

• Sierpinski Triangle

• Koch Flake

Top 5 Applications of Fractals

Sierpinski Triangle

Koch Snowflake

IFS

Mandelbrot