The Von Laue Diagram, Black Holes, and Dark Matter Von Laue Diagrams A set of concentric circles is drawn in (fig. a). These lines represent the geodesics of spacetime far from any mass,
in a Minkowski space.
Figure b has been duplicated in (fig. c). The Von Laue Geodesics has been drawn over these circles.
We see that the Von Laue Geodesics match EXACTLY the concentric circles. In other words,
The main application of Von Laue geodesics associated with the present theory is to explain with simplicity and consistency black holes. Four situations may be considered:
Dark matter (proposal) Since a particle (electron, proton…) is a closed volume, its behaviour could be identical to that of a black hole. If the light comes near to the closed volume (case B), it is possible that a resonance takes place if the circumference of the object is a multiple of its wavelength. In that case, it is possible that particles of groups 2 and 3 of the Standard Model could be nothing but particles of group 1 in resonance. For example, the muon could be an electron in a "level 1 resonance". Level 2 could be the tau. It is even possible to have particles more heavy with "level 3, 4, 5…resonance". In all case, the resonance increases the closed volume (the mass effect) of the particles but keep their charge unchanged (-1 in this example). A large resonance of a particle could be identical to a mini-black hole and, since we are faced closed volumes, this could explain the dark matter of the universe: a basic particle in a particular resonance, producing a large closed volume, therefore a large mass effect. |