Geometrization of matter and antimatter through the action of a group

science/physique physique

En résumé (grâce à un LLM libre auto-hébergé)

  • The work deals with the geometrization of matter and antimatter through the coadjoint action of a group on its moment space.
  • It explores the concepts of charges as additional scalar components of the moment of a group acting in a 10-dimensional space.
  • The authors propose a geometric interpretation of antimatter after Feynman and the CPT theorem.

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../../bons_commande/bon-commande1.htm

****The
dynamical groups of physics

****1: Charges as additional components of the momentum of a group acting on a 10-dimensional space. Geometrical definition of antimatter

****2: Geometrical description of Dirac's antimatter

****3: Geometrical description
of Dirac's antimatter. A first geometrical interpretation of antimatter after Feynmann and the so-called CPT theorem

****Geometrical description of Dirac's antimatter. Geometrical interpretation
of antimatter after Feynmann and the so-called CPT theorem

**********

J.P.Petit : 1998.

J.P.Petit and P.Midy : 1998.

Geometrization of matter and antimatter through the coadjoint action of a group on its momentum space.

J.P.Petit and P.Midy : 1998.

Geometrization of matter and antimatter through the coadjoint action of a group on its momentum space.

J.P.Petit and P.Midy : 1998.

Geometrization of matter and antimatter through the coadjoint action of a group on its momentum space.

J.P.Petit and P.Midy : 1998.

Geometrization of matter and antimatter through the coadjoint action of a group on its momentum space. 4: The twin group.

In preparation:

  • The solar neutrino deficit problem

  • Towards a four-dimensional description of the universe

Mots-clés

materiel antimatière géométrie
Miroir Local Page Originale
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