Tridimensional representation of a fractal quadridimensional Calabi-Yau manifold (Representation tridimensionnelle d'une variete quadridimensionnelle de Calabi-Yau fractale) {a chapter of 'Mathematics - A Virtual Instrument For Exploring Space Time And Beyond'}

$Tridimensional representation of a fractal quadridimensional Calabi-Yau manifold [Représentation tridimensionnelle d'une variété quadridimensionnelle de Calabi-Yau fractale ]$
Tridimensional representation of a fractal quadridimensional Calabi-Yau manifold [Représentation tridimensionnelle d'une variété quadridimensionnelle de Calabi-Yau fractale].

This fractal structure is the intersection of the two following objects:

$Tridimensional fractal structure$

Tridimensional representation of a quadridimensional Calabi-Yau manifold

See a related picture:

$Tridimensional representation of a fractal quadridimensional Calabi-Yau manifold -a Tribute to José Hernández-$

See some related pictures (including this one):

$Tridimensional fractal structure$
$Tridimensional fractal structure$ $Tridimensional fractal structure$ $Tridimensional fractal structure$ $Tridimensional fractal structure$
$Tridimensional fractal structure$
$Tridimensional fractal structure$ $Tridimensional fractal structure$ $Tridimensional fractal structure$ $Tridimensional fractal structure$ $Tridimensional fractal structure$ $Tridimensional fractal structure$
$Tridimensional fractal structure$ $Tridimensional fractal structure$ $Tridimensional fractal structure$
$Tridimensional fractal structure -the space-time foam?-$
$A 'mixing' between a tridimensional fractal structure and a close-up on a pseudo-octonionic Mandelbrot set (a 'Mandelbulb')-tridimensional cross-section-$ $A 'mixing' between a tridimensional fractal structure and a close-up on a pseudo-octonionic Mandelbrot set (a 'Mandelbulb')-tridimensional cross-section-$
$Tridimensional fractal structure with a 1/O conformal transformation in the octonionic space -tridimensional cross-section-$ $Tridimensional fractal structure with a O^2conformal transformation in the octonionic space -tridimensional cross-section-$ $Tridimensional fractal structure with a (4xO+1)/(1xO-1) conformal transformation in the octonionic space -tridimensional cross-section-$
$A fractal-fractal tree$
$Tridimensional spherical fractal structure$
$Tridimensional filamentous fractal structure$ $Tridimensional filamentous fractal structure$ $Tridimensional filamentous fractal structure$
$Tridimensional filamentous fractal structure$ $Tridimensional filamentous fractal structure$
$A fractal sphere$ $A fractal sphere$
$A fractal double helix$ $A fractal double helix$
$A fractal torus$ $A fractal torus$
$A fractal Möbius strip$ $A fractal Möbius strip$
$A fractal Klein bottle$ $A fractal Klein bottle$
$Sixteen interlaced fractal torus$ $Sixteen interlaced fractal torus$ $Sixteen interlaced fractal torus$ $Sixty-four interlaced fractal torus$ $Sixty-four interlaced fractal torus$ $Sixty-four interlaced fractal torus$

$A fractal polyhedron$
$A fractal Lorenz attractor$
$A fractal pyramidal Menger Sponge computed by means of an 'Iterated Function System' -IFS-$ $A fractal pyramidal Menger Sponge computed by means of an 'Iterated Function System' -IFS-$

The eroded complement of the Menger Sponge -iteration 2-

$A fractal hypercube$ $A fractal hypercube$

$Tridimensional representation of a fractal quadridimensional Calabi-Yau manifold$ $Tridimensional representation of a fractal quadridimensional Calabi-Yau manifold$ $Tridimensional representation of a fractal quadridimensional Calabi-Yau manifold$

$Tridimensional fractal Self-Portrait$ $Tridimensional fractal Self-Portrait$
$Tridimensional fractal Self-Portrait$ $Tridimensional fractal Self-Portrait$

$A fractal aperiodic Penrose tiling$

Fractal Notre-Dame de la Garde, Marseilles

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Copyright © Jean-François COLONNA, 2012-2026. Copyright © CMAP (Centre de Mathématiques APpliquées) UMR CNRS 7641 / École polytechnique, Institut Polytechnique de Paris, 2012-2026.

Copyright © Jean-François COLONNA, 2012-2026.
Copyright © CMAP (Centre de Mathématiques APpliquées) UMR CNRS 7641 / École polytechnique, Institut Polytechnique de Paris, 2012-2026.