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Not net charge but charge period. I believe photons do. because of the equation c = (u0)(e0) which has to do with the magnetic and electric fields.
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Welll the photon IS the (quantum of the) magnetic field. so it is obvious that it should have some connection, however this means that the photon couples to charged particles. I don't see any reason why you should conculde from this that the photon is charged. (the fact that i can kick a ball doesn't mean i'm round...)
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When Space-Time expands then Mass-Energy contracts. and vise versa.
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1) First of all: why? Nowhere in your discussion above this conclusion is evident...
2) space time is always expanding (big bang etc) so we're constantly losing energy? whaa i'm melting! (but serious: are you doubting energy conservation here?)
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eed to know if charge is constant to comment on it's interaction in this Concept.
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yes; that is: charge is thought to be conserved; in each process the net initial and final charge are to be the same. (btw in your model you could also inlcude hypercharge, colorcharge, baryon number, lepton number, parity, all are quantities that are thought to be conserved (under certain or all processes))
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Now one knows that Mass-Energy is strictly conserved. Also we know that there is a speed limit for the universe, c.
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-if you want energy to be conserved, then what is the meaning of the size of the sphere (it shrinks and grows and stuff...)
- the speed limit c is defined in space time only, so i don't see why the conclusion on the movement of the spheres (which don't live in space time, since spacetime IS one of the spheres) could be effected by the limit of c.
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....all kind of things are quantised....
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why oh why? if your spheres are completely smooth, then there is no reason for quantisation effects to occur..
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he waveform equation for mass. The schrodinger equations.
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- there is only 1 schrodinger equation

(that i know of...)
- i don't see any reason why the Schrodinger equation, (or particle/wave duality for that matter, which is crucial for the schrodinger equation) arises from your model...
Bo