A dual band antenna using a sierpinski carpet fractal geometry is designed which covers the multiband characteristics of fractals.
Carpet fractal geometry.
A visual guide to fractal geometry and design isbn 09557706831 preview available on google books.
The sequence starts at upper left with the removal of a central square from a three by three grid of black squares.
Fractal geometry lies within the mathematical branch of measure theory.
From now on any fractal related blogposts will go to the new dedicated alt fractals blog.
The technique of subdividing a shape into smaller copies of itself removing one or more copies and continuing recursively can be extended to other shapes.
This article presents the design and development of a compact broadband shaped aperture coupled carpet fractal antenna with a defected ground structure i shaped slot in the ground for broadband ultra wideband uwb and a multiband characteristics.
The sierpinski carpet has fractal dimension log 8 red carpet fractal by titoinou fractal sierpinski carpet self similar recursive fractal carpet.
You keep doing it as many times as you want.
3 1 zero iteration the figures 2 3 and 4 show the simulation results of zero iteration.
Very broadband and multiband frequency response that derives from the inherent properties of the fractal geometry of the antenna.
The antenna has overall dimensions of 8 4 cm 5 5 cm 3 2 mm and is fed using aperture coupled feeding mechanism.
Blog postings for summer 2010 effectively got put on pause while i worked on a new book alt fractals.
The sierpiński carpet is a plane fractal first described by wacław sierpiński in 1916.
To construct it you cut it into 9 equal sized smaller squares and remove the central smaller square from all squares.
Fig 2 the sierpinski carpet has fractal dimension log 8 3 red carpet fractal by titoinou on deviantart.
The square patch resonates at the frequency of.
The sierpinsky carpet is a self similar plane fractal structure.
Fractal carpet pricing ben orlin cartoons september 26 2018 september 4 2018 2 minutes if you enjoy these cartoons and hey who doesn t enjoy a good stephen hawking joke then check out my patreon.
One way that fractals are different from finite geometric figures is the way in which they scale.
For instance subdividing an equilateral triangle.
By 1918 two french mathematicians pierre fatou and gaston julia though working independently.
Another is the cantor dust.
This tool lets you set how many cuts to make number of iterations and also set the carpet s width and height.
Sequence showing the generation of a plane fractal described in 1916 by the polish mathematician waclaw sierpinski 1882 1969.
The carpet is one generalization of the cantor set to two dimensions.
