bananan
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Hello Vlad
hello, Vlad
> It is known that a black hole can have any
> mass, infinitesimally small included. That is
> why there are a lot of papers on microscopic
> black holes. I suspect the extreme case of
> a massless black hole is also possible, which
> is what topologists would call a topological
> feature or dislocation of a manifold.
BH are known to emit Hawking radiation and evaporate, the smaller the faster the rate. Also, BH have no hair. They lack color charge and they radiate. By themselves they cannot model any elementary particles.
arxiv.org/abs/gr-qc/0607014
BTW the Freidel article may provide a LQG basis for Bilson's "ribbons" and may allow for calculation of energy and other properties. It might also offer your preon model a similar grounding:
"Since the work of Mac-Dowell-Mansouri it is well known that gravity can be written as a gauge theory for the de Sitter group. In this paper we consider the coupling of this theory to the simplest gauge invariant observables that is, Wilson lines. The dynamics of these Wilson lines is shown to reproduce exactly the dynamics of relativistic particles coupled to gravity, the gauge charges carried by Wilson lines being the mass and spin of the particles. Insertion of Wilson lines breaks in a controlled manner the diffeomorphism symmetry of the theory and the gauge degree of freedom are transmuted to particles degree of freedom."
> In my model it is, of course, forbidden
> structurally.
> The substructures of a structure identified as a
> muon
> are sitting in a shallow potential well compared to
> the
> potential wells responsible for binding the
> substructures themselves. Therefore, it is more
> likely
> that the substructures would keep their integrity
> when
> the whole structure disintegrates. Nevertheless,
> since all the structures and substructures
> are relativistic oscillators, a remote probability
> exist that in a rare clashes of the substructures
> they would also disintegrate generating photons
> and/or electron-neutrinos. In particular, from
> my model follows that a small probability exists
> of the reaction
>
> Nu_mu -> Nu_e + gamma,
>
> (the muon-neutrino coming from a decaying muon).
> Regarding this as an intermediate process in
> the muon decay reaction, we have a probability of
>
> mu -> e + 2Nu_e + gamma.
>
> Perhaps seeing such a rare reaction could serve
> as an experimental evidence supporting my model.
I don't have any initial thoughts on this except that that it seems ruled out by both the SM and experimental observation, AFAIK. While Bilson expressly stated his path to 2nd and 3rd gen fermions would be more complex braiding, I thought like you the path to 2nd and 3rd gen fermions would be along the lines of more bundles of preons. Friedel's paper might offer insights on how to add energy to Bilson's ribbons so that no additional braiding or multiple preon bound states would be necessary.
hello, Vlad
> It is known that a black hole can have any
> mass, infinitesimally small included. That is
> why there are a lot of papers on microscopic
> black holes. I suspect the extreme case of
> a massless black hole is also possible, which
> is what topologists would call a topological
> feature or dislocation of a manifold.
BH are known to emit Hawking radiation and evaporate, the smaller the faster the rate. Also, BH have no hair. They lack color charge and they radiate. By themselves they cannot model any elementary particles.
arxiv.org/abs/gr-qc/0607014
BTW the Freidel article may provide a LQG basis for Bilson's "ribbons" and may allow for calculation of energy and other properties. It might also offer your preon model a similar grounding:
"Since the work of Mac-Dowell-Mansouri it is well known that gravity can be written as a gauge theory for the de Sitter group. In this paper we consider the coupling of this theory to the simplest gauge invariant observables that is, Wilson lines. The dynamics of these Wilson lines is shown to reproduce exactly the dynamics of relativistic particles coupled to gravity, the gauge charges carried by Wilson lines being the mass and spin of the particles. Insertion of Wilson lines breaks in a controlled manner the diffeomorphism symmetry of the theory and the gauge degree of freedom are transmuted to particles degree of freedom."
> In my model it is, of course, forbidden
> structurally.
> The substructures of a structure identified as a
> muon
> are sitting in a shallow potential well compared to
> the
> potential wells responsible for binding the
> substructures themselves. Therefore, it is more
> likely
> that the substructures would keep their integrity
> when
> the whole structure disintegrates. Nevertheless,
> since all the structures and substructures
> are relativistic oscillators, a remote probability
> exist that in a rare clashes of the substructures
> they would also disintegrate generating photons
> and/or electron-neutrinos. In particular, from
> my model follows that a small probability exists
> of the reaction
>
> Nu_mu -> Nu_e + gamma,
>
> (the muon-neutrino coming from a decaying muon).
> Regarding this as an intermediate process in
> the muon decay reaction, we have a probability of
>
> mu -> e + 2Nu_e + gamma.
>
> Perhaps seeing such a rare reaction could serve
> as an experimental evidence supporting my model.
I don't have any initial thoughts on this except that that it seems ruled out by both the SM and experimental observation, AFAIK. While Bilson expressly stated his path to 2nd and 3rd gen fermions would be more complex braiding, I thought like you the path to 2nd and 3rd gen fermions would be along the lines of more bundles of preons. Friedel's paper might offer insights on how to add energy to Bilson's ribbons so that no additional braiding or multiple preon bound states would be necessary.
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