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| Tags: fractal, hydrogen, orbital |
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The previous plots I've shown have all used significant electronic Kerr
frame dragging effects (magnetism). The scaling of electronics that unifies with gravity produces much smaller frame dragging effects. So, I parameterized as for unification, and ran some computer simulations, and got some interesting results. I generated a type of orbit that, well, you have to see to believe. These were monte carlo simulations were the flight path of the electron in hydrogen's n = 1 shell was randomly perturbed up/down, producing a small change in inclination after every integration step. The state into the integrator was jumped forward deterministically as according the electronic Kerr equations of motion, then the resultant velocity vector lofted or depressed according to a small random up or down draw (up:down 50:50). The first level of stable orbitry produced the following plot (sorry for the 2.3 MB file, but I had to plot lots of orbits to visualize the random wander of the orbital plane): http://sb635.mystarband.net/kerr1.pdf The (view from directly above) plot shows a relatively stable orbital structure visually, and in fact these orbits are essentially totally mechanically stable. The initial conditions for this plot was for the electron starting off with zero inclination in a circular ground state orbit. The orbital motion obviously looks "disturbed" but a phase plane plot of the above is essentially that of a perfect circle, flat constant velocity for all positions. I next increased the magnitude of the velocity perturbation, and a most amazing thing (to me, anyway) occurred. The result for the same initial conditions, is at (1.8 MB): http://sb635.mystarband.net/kerr2.pdf The number of orbits plotted was reduced for clarity, but it's obvious a complete shell could be created (and extremely rapidly, give the astronomical angular rotation rates involved). The amazing thing is this wiggly motion is also essentially completely conserved. Once again, the phase plane plot is that of a perfect circle. So, I increased the perturbations some more, and got the final plot: http://sb635.mystarband.net/kerr3.pdf This one is really weird, it looks like the electron is tracing out continents during these 50 orbits. Further motion would complete the shell (extremely quickly). Yet still here, the motion is conserved. The phase plane plot is again circular, which also shows these effects are not related to numerical errors of the simulation. When such errors crop up, usually one does not see such deterministic phase plane physics. Also, there is a distinct trend in the physical effects of reducing the perturbation strength, with an eventual obviously fractal signature. I am beginning to think this is actually how an electron's deterministic motion reacts to stochastic attacks from the outside, with strangely enough, probably the last one most representative. These atomic results might dove-tail nicely with Dr. Cahill's Process Physics, and graphically show how fractured (but conserved) orbital motion has strong attractors which are the shells themselves. I think these fractal shells can be squished, and would produce the various lobed orbitals seen in images. Steve Bell |
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