cepheid said:
General relativity (GR) supersedes Newtonian mechanics when it comes to the dynamics of the expansion of the universe.
Here, we have to
assume the universe is expanding. Friedmann's 3 famous models based on GR, are mathematical
models, not laws of the universe. We cannot elevate his models to be axiomatic conditions of the universe. This would not be science, but chalk board metaphysical speculation. No one can prove his expansion model.
GR may supersede Newtonian mechanics in some cases, except in the weak-field limits, but does it supersede other known
laws, such as the second law of thermodynamics-- entropy? How does Friedmann's equations "work around" the law of entropy?
Again, I am assuming GR does not throw away the concept of force completely. Yes, gravity in GR may be considered a "fictitious" force, but what of electromagnetic-forces-- Maxwell's Equations pertaining to the force exerted by E-fields on charged particles? Special relativity did not modify Maxwell's equations, only Newtonian mechanics. Does GR modify Maxwell's equations?
My point is this. This dark energy must be in the form of electro-magnetic energy that fills all of space, unless its a new "exotic" form of energy, made of something else. This energy must be comprised of photons, each with momentum equal to h/lambda. These photons must transfer part of their momentum to "solid" objects upon collision. Its these collisions that affect a net force on an object or we would have to say GR renders the Poynting vector irrelevant.
If GR washes this all away, then you don't need dark energy to explain the putative expansion of the universe; it expands because Friedmann's GR-based equations imply the universe is expanding without a "mechanical" explanation. Another words, you don't really need causality here.
If however, you believe there must be a "force" responsible for the acceleration of the universe, than that implies the energy density of space can't be homogenous or isotropic, else there would be no force differential due to photon collisions. But, given a volume of space with this non-homogenous density,
entropy would require that this energy density imbalance would transist to its most probable micro-state, a state of energy density
equilibrium. For this energy to exist always in an unbalanced energy density state, given the eons of time the universe has existed, would be highly improbable. Or, does GR supersede the laws of entropy too?