Fourdimensional Universe where Time is Taken as a Length, and Dark Energy
Résumé
If we use the Friedmann-Lemaitre-Robertson-Walker model for a
vacuum dominated universe, we see that time may be a function of
a length, the so called co-moving distance. In the FLRW model, this
function is injective, so for each time t there is one co moving distance
a(t). Straightforwardly, we can assume that time has the dimension
of a length, even if, in a fourdimensional universe, the four dimensions
are not isotropic. Taking account of this hypothesis, we can solve the
EPR paradox for entangled states. Moreover, a simple model of antimatter can
also be made: antimatter deforms the universe inwards
while matter deforms the universe outwards. Dark matter is also
deduced to be a track of massive moving objects within the local curvature of the
universe. And finally, taking account that our universe
is fourdimensional and that time may be the fourth dimension and
has the dimension of a length, the mystery of dark energy is solved.
Indeed, in a fourdimensional universe, what we call dark energy has
a positive pressure which comes naturally from the expansion of the
universe.
Origine : Fichiers produits par l'(les) auteur(s)
Loading...