Fractal Attraction
Submitted by Francis Le Guen on
“3차원” 만델브로트 집합의 여러 예술적인 모습들…
Submitted by Francis Le Guen on
“3차원” 만델브로트 집합의 여러 예술적인 모습들…
Submitted by Alba Marina Mál... on
These three surfaces can be seen as images at Herwig Hauser Classic gallery. Their 3D printable models have been created for the exhibition “Mathématiques Vivantes et Visuelles” at Marseille’s Vieux Port, as a help for guides. They have been printed at 3D printers accesible to wide public at three different fablabs.
Submitted by Mateja Budin on
Submissions to the SURFER competition organized by Mathema.
The following 3d model is a simulation of a uniform random quadrangulation with 30 000 faces. You can think of it as follows. If you are given 30 000 rubber squares, you can stitch them together along their sides and obtain a surface homeomorphic to the sphere. In plain English, this means that if you pump up the rubber surface, you obtain a sphere (think of a soccer ball for example). Put all the possible structures you can obtain by stitching together your squares in a bag and pick one at random.
You can visit my webpage for many more simulations and my picture page for many more higher quality downloadable pictures. In particular, you will find simulations of maps on more complicated surfaces (torus, double torus, disk, cylinder…).
Submitted by Colonna Jean-Fr... on
Mathematics seem to be a “simple” mind game hardly more useful in everyday life than chess. Yet for two thousand years and still more from the seventeenth century with Galileo, Mathematics is regarded as the language with which are written the laws of Nature. They are then, next to the microscope and the telescope, a revolutionary “observation instrument” which reveals to us every day new and mysterious aspects of our Universe (and beyond…).
Submitted by Colonna Jean-Fr... on
Miscellaneous Mathematical Pictures
Submitted by Colonna Jean-Fr... on
(Pictures of Number Theory)
Submitted by Colonna Jean-Fr... on
비결정적 프랙탈 기하학의 그림들
Submitted by Colonna Jean-Fr... on
Pictures of Deterministic Fractal Geometry
Submitted by Christian Gaier on
The pictures show a colorful visualization of a complex function, whose nulls are located at all primes on the real axis. The formula is shown below.
Links to related videos:
http://youtu.be/pkJ0GoFsBqs
http://youtu.be/trOkyzhb2RY
http://youtu.be/MDx5W4MaIcI