You may be aware of tresino model of F. J. Mayer which have similar energy
figures of hydrino. This model depends purely to electrostatic and
magnetostatic equilibrium, workable on 1D but likely unstable under more
degrees of freedom that Earnshaw theorem do not permit such a equilibrium
but here is still a possibility due to angular momentum of electrons (or
spin) may provide the angular stabilization like Levitron but unlikely to
tolerate disturbances. The article does not evaluate such criteria and only
give equilibrium in one axis. On the other hand, bound state based purely
on magnetic interaction on fermi distances inside nucleons (where Coulomb
forces can be safely ignored in presence of very large magnetic
interaction) or on combined attractive Coulomb forces and repulsive
magnetic interaction in presence of proposable rotating or oscillation
magnetic field provided by involved particles (see my exeriments at
www.youtube.com/playlist?list=PL3KwdWTgl7fisd3h_tK1YLhFeuzkPATNt).
The latter can be formed in Compton wavelenth scale similar to tresino.
There is also a general model based on angular oscillation of electron spin
called Extended Zitterbewegung (EZBW) proposed by A. Niehous which open a
possibility to explain quantum behavior of particles by classical mean.
Indeed quantum mechanics definition of spin (as z and x,y components)
allows stochastic interpretations. All is remaining is experimental
evidence. If provided, Barut's hypothesizes on unification of nuclear
forces on electromagnetism and building all particles from electron, proton
and neutrino would be realized.This open also the way to explain full
quantum phenomena classically. A newly submited paper on arxiv.org "Derivation
of Schrödinger’s equation (https://arxiv.org/abs/1702.01880) formulates the
Planck's constant with this comment:
>From (58) it follows that the Planck constant is not a fundamental physical
constant, but rather a random variable which may be expressed in terms of
more basic parameters of a stationary stochastic process.

It would be nice that appearance of h in all formulas of physics would make
sense according this.

A note about bound states I obtained is they are highly stable under
disturbing effects most of time but some 'bad' resonances can kill them.

Reply via email to