Gallery (43 different pictures):

Quantum Mechanics

[Galerie (43 images différentes) : Mécanique Quantique]

Jean-François COLONNA
[Contact me]

www.lactamme.polytechnique.fr

CMAP (Centre de Mathématiques APpliquées) UMR CNRS 7641, École polytechnique, Institut Polytechnique de Paris, CNRS, France
france telecom, France Telecom R&D

[Site Map, Help and Search [Plan du Site, Aide et Recherche]]
[The Y2K Bug [Le bug de l'an 2000]]
[Real Numbers don't exist in Computers and Floating Point Computations aren't safe. [Les Nombres Réels n'existent pas dans les Ordinateurs et les Calculs Flottants ne sont pas sûrs.]]
[Please, visit A Virtual Machine for Exploring Space-Time and Beyond, the place where you can find more than 10.000 pictures and animations between Art and Science]

[The visual version of this page [La version visuelle de cette page]]
(CMAP28 WWW site: this page was created on 03/15/2000 and last updated on 10/03/2024 17:07:58 -CEST-)

Quantum Mechanics [Mécanique Quantique]:

Quantum Gravity, Super-Strings, Calabi-Yau Manifold and Planck Scale [Gravitation Quantique, Super-Cordes, Variété de Calabi-Yau et Echelle de Planck]	Strong Interaction [L'Interaction Forte]	Electroweak Interaction [L'Interaction Electro-Faible]	Hydrogen Atom [L'Atome d'Hydrogène]	Diffraction [Diffraction]
Miscellaneous [Divers]

Quantum Mechanics [Mécanique Quantique]:

Quantum Gravity, Super-Strings, Calabi-Yau Manifold and Planck Scale [Gravitation Quantique, Super-Cordes, Variété de Calabi-Yau et Echelle de Planck]:

see also the Newtonian Gravity

Tridimensional fractal structure -the space-time foam?-.

Causal set obtained by means of an homogeneous random meshing of a cube.

Homogeneous random meshing of a cube.

Heterogeneous -tridimensional fractal field- random meshing of a cube.

Heterogeneous -tridimensional fractal field- random meshing of a cube.

Tridimensional representation of a quadridimensional Calabi-Yau manifold described by means of 5x5 Bidimensional Hilbert Curves -iteration 5-.

Tridimensional representation of a quadridimensional Calabi-Yau manifold.

Rotation about the Y (vertical) axis of a tridimensional representation of a quadridimensional Calabi-Yau manifold.

Rotation about the Y (vertical) axis of a tridimensional representation of a quadridimensional Calabi-Yau manifold that can also be viewed as a set of 4x3 stereograms.

Evolution of a tridimensional representation of a quadridimensional Calabi-Yau manifold.

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

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

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

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

Tridimensional representation of quadridimensional Calabi-Yau manifolds -Calabi-Yau manifolds attached to every point of a fractal tridimensional space-.

Tridimensional representation of quadridimensional Calabi-Yau manifolds -Calabi-Yau manifolds attached to every point of a fractal tridimensional space-.

Tridimensional representation of quadridimensional Calabi-Yau manifolds -Calabi-Yau manifolds attached to every point of a fractal tridimensional space-.

Tridimensional representation of quadridimensional Calabi-Yau manifolds -Calabi-Yau manifolds attached to every point of a fractal tridimensional space-.

Tridimensional representation of a hexadimensional Calabi-Yau manifold.

Tridimensional representation of an octodimensional Calabi-Yau manifold with pseudo-random projection.

Tridimensional representation of an octodimensional Calabi-Yau manifold with pseudo-random projection.

Tridimensional representation of an octodimensional Calabi-Yau manifold with pseudo-random projection.

Tridimensional representation of an hexadecadimensional Calabi-Yau manifold with pseudo-random projection.

Tridimensional representation of an hexadecadimensional Calabi-Yau manifold with pseudo-random projection.

Strong Interaction [L'Interaction Forte]:

Quantum vacuum fluctuations.

Quantum vacuum fluctuations.

Quark and gluon structure of the meson.

Quark and gluon structure of a nucleon.

Quark and gluon structure of a nucleon.

Quark and gluon structure of a nucleon.

Quark and gluon structure of the nucleon.

Electroweak Interaction [L'Interaction Electro-Faible]:

Electron-positron scattering.

Electron-neutrino scattering.

Hydrogen Atom [L'Atome d'Hydrogène]:

Very naive view (solar system-like) of the Hydrogen atom.

Tridimensional display of 36 eigenstates of the Hydrogen atom (bidimensional computation).

Tridimensional display of 36 eigenstates of the Hydrogen atom (tridimensional computation).

Tridimensional display of one of the eigenstates (n=8,l=6) of the Hydrogen atom.

Bidimensional display of the dynamics of the linear superposition of 6 eigenstates of the Hydrogen atom (bidimensional computation).

Tridimensional display of the dynamics of a linear superposition of 6 eigenstates of the Hydrogen atom (bidimensional computation).

Tridimensional display of the dynamics of a linear superposition of 6 eigenstates of the Hydrogen atom (tridimensional computation).

Tridimensional display of a linear superposition of 6 eigenstates of the Hydrogen atom (tridimensional computation).

Diffraction [Diffraction]:

Electron diffraction.

Miscellaneous [Divers]:

Two bidimensional hexagonal networks with an angular shift of 1.1 degree -moiré models-.

[More information and visual access to more Quantum Mechanics pictures [Plus d'informations et accès visuel à plus d'images de Mécanique Quantique]]
[See the Quantum Mechanics Slide Show [Visionnez le Diaporama de Mécanique Quantique]]

Copyright © Jean-François COLONNA, 2000-2024.
Copyright © France Telecom R&D and CMAP (Centre de Mathématiques APpliquées) UMR CNRS 7641 / École polytechnique, Institut Polytechnique de Paris, 2000-2024.