Quantum GEM Gravity Theory Based on Path Integrals and the Kursunologu-Brandenburg Hypothesis of Gamma Ray Bursters

Statistics – Applications

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Gravitation, Dark Matter, Gamma-Rays, Electromagnetic Fields, Gravitational Fields, Dark Energy, Gamma-Ray Sources, Gamma-Ray Bursts, Classical Electromagnetism, Maxwell Equations

Scientific paper

The GEM is based on the postulate of gravity fields as arrays of ExB drifts or Poynting fields, and the postulate that both EM and gravity fields separated from each other with the formation of a 5th dimension coincidentally with the separation of protons and electrons. The Maxwell-Einstein equations coupled via a hydrogen plasma are recovered. A quantum theory of gravity is sketched out based on path integral methods. Gravity fields including dark energy terms being transformable to EM fields via the GEM theory and thus not subject to graviton high frequency instability. Dark energy terms are associated here with tachyon fields which negate Planck scale massive graviton terms. Heavy gravitons are unstable to decay into photons or pair production in the long wavelength limit. Gamma ray bursters, resulting from mergers of binary black holes, may demonstrate this effect. It is found that the classical General Relativity concept of ``no prior geometry'' does not survive the rigors of a physically reasonable quantization, and a QED spacetime that is locally ``flat'' even at short length scales results. Also the equation for the important constant that accompanies this process σ = (mp/me)1/2, where mp and me are the electron and proton masses respectively and where the formula σ≅ln σ(α-1/2(1+1/σ2)+1)+ln α results will be briefly derived and discussed as allowing a lower action state for the universe. The result is that a quantum GEM gravity resembling current weak field gravity theory appears possible with GEM suppression of higher order graviton self-interactions, a thus elimination of non-renormalizable infinities. Therefore, once unified with EM, a clear pathway to quantum gravity appears possible.

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