Group-Project-Matrix-Theory-Fractals

The given task for group project were as follows:

1. Write an introduction to fractals

2. Select either one of the following fractals (refer to table below):  Sierpinski Gasket  Sierpinski Carpet  Sierpinski Pentagon  Heighway Dragon  McWorter Pentigree  Koch Curve  Koch Snowflake  Levy Dragon  Pentadentrite *(In this project we choose Sierpinski Carpet for basic knowledge about fractal)

For the selected fractal, provide:  a geometric description of how the fractal is constructed; show the calculation (algorithm)  the IFS transformations,  the code for generating the fractal via a Lindenmayer system (L-system),  the similarity dimension of the fractal,  special properties and interesting facts about the fractals, and  references.

3. Produce your own fractals. Give a name, and provide information as above. Demonstrate its construction using animation and maplet interface if possible. *(In this project we do a fractal that seems like fish shape and by using graphical user interface in Matlab)

For further additional info you can refer to Group Project Matrix Theory.pdf