Mathematical Imagery by Jos Leys

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This is a non-profit site. Donations go toward large size prints of my work to help me set up an exhibition.

Chaos : a new movie!

Posted on 2013-01-19 12:58
After "Dimensions" in 2008, our new film about chaos is now available for (free!) viewing on chaos-math.org. Have fun!
Download the full film using this torrent.


True 3D limit sets of Kleinian groups.

Posted on 2013-01-05 21:00
In this new gallery, there is a small collection of new images depicting true 3D limit sets of Kleinian groups. They were generated by three Moebius transformations with quaternion coefficients.
I have also published an article on the subject.


4D polychora and hyperbolic space

Posted on 2012-06-03 14:26
Two new galleries, one on a kaleidoscopic method on drawing 4D polychora, and another one on drawing tesselated hyperbolic space. For more information, see this article (in French).


Newton type fractals in 3D

Posted on 2011-01-17 18:17
Newton's method for finding the roots of an equation creates fractals if the variable in the equation is a complex number. I found a way to show these fractals in 3D. See this new gallery.


Another tribute to Benoît Mandelbrot

Posted on 2010-11-09 12:55
I further improved my algorithm for 3d views of Mandelbrot and Julia sets. See this gallery.


A tribute to Benoît Mandelbrot.

Posted on 2010-10-24 16:52
Benoît Mandelbrot passed away on October 14, 2010.
He will be remembered in the first place for his contributions to science, but he also gave us the magnificent beauty of the Mandelbrot set. As a tribute, I have compiled a collection of images of the set in a 3D form. See this gallery.


Kaleidoscopic 3D IFS fractals

Posted on 2010-09-07 23:52
As a follow-up to the article, ("A fractal soccer ball"), about "kaleidoscopic 3D Iterated Function System fractals", I have now opened a new gallery with 32 images.


A fractal soccer ball

Posted on 2010-06-21 12:45
A new article, "A fractal soccer ball", about "kaleidoscopic 3D IFS fractals", was published on the site of the CNRS.


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