From the Infinitely Small
to the Infinitely Big




Tridimensional representation of quadridimensional Calabi-Yau manifolds -Calabi-Yau manifolds attached to every point of our familiar tridimensional space?-

Jean-François COLONNA
www.lactamme.polytechnique.fr
jean-francois.colonna@polytechnique.edu
CMAP (Centre de Mathématiques APpliquées) UMR CNRS 7641, Ecole Polytechnique, CNRS, 91128 Palaiseau Cedex, France
france telecom, France Telecom R&D

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Open the door of a new Copernican revolution (or is it not an anti-Copernican one?) defining Men and their Computers as the virtual center of the Universe.

Our Virtual Space-Time Travel Machines (our Computers...) allow us to explore our Universe:



      +26
8.8 10    meters

 Artistic view of the Big Bang The Universe and beyond...
 N-body problem integration (N=10)displaying the actual Solar System during one plutonian year -Sun point of view- The random walk of photons escaping the Sun The Solar System.
 A quaternionic Julia set -tridimensional cross-section- Fractal synthesis of mountains with vegetation and stormy clouds Circular worm Turbulence and Chaos.
 Mandelbrot set in the storm Paradoxal Monument Valley at sunset Alien spacecrafts on the Moon The normal field of a shell (Jeener surface 1) Nature and Life, the Earth is our Cradle.
 Tridimensional heterogeneous fractal structure in a tridimensional torus Tridimensional visualization of the Verhulst dynamics -'Time Ships', a tribute to Stephen Baxter- The Lorenz attractor Complexity emerging from Chaos.
 Tridimensional display of a linear superposition of 6 eigenstates of the Hydrogen atom (tridimensional computation) Quark and gluon structure of a nucleon Molecules, Atoms and Elementary Particles.
 Tridimensional representation of quadridimensional Calabi-Yau manifolds -Calabi-Yau manifolds attached to every point of our familiar tridimensional space ?- Space-Time, Planck Scale and beyond...

       -35
1.6 10    meter




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Copyright (c) Jean-François Colonna, 1997-2014.
Copyright (c) France Telecom R&D and CMAP (Centre de Mathématiques APpliquées) UMR CNRS 7641 / Ecole Polytechnique, 1997-2014.