I have read the paper titled Energy, Quantum mechanics,and Gravitation. The principles discussed therein were pretty well understood by way of de Broglie's line of reasoning by 1925 and which led to Erwin Schrödinger's descriptions of wave mechanics. Not surprisingly, diffraction experiments in the laboratory confirmed that streams of particles behaved like waves. The intensity of emissions from a radiating body described as energy/time/area corresponds to the radial inverse square in the same way that units for expressing the intensity of a sound wave are in Watts/meter².
As regards quantum mechanics, the gray area concerning the discussion of particle-wave duality are symptomatic of the trepidation most physicists have in that regard because of the lack of consensus around a clear understanding of the nature of the behaviour of wave interaction in any medium with respect to the constant rate of atomic interaction. The rate of propagation of electromagnetic waves is well known and has been measured in countless experiments as c. The phase velocity can be reduced by analysis then as the actual rate by which a particle's dimensional limits oscillates, or as seen in three dimensions, compresses and decompresses to complete a cycle. Of course that rate is "superluminal" but does not violate any laws of physics that I can see. This rate must be greater for atoms having larger dimension if c is to remain constant, but inasmuch as the dimensions in question are so minute as to make the measurement of phase velocity virtually untestable from one atom to the next the actual differences are moot, as is c, as has always been my opinion.
The idea that a hot body produces more intense gravitation than a cold body is new, and clearly discounts any association that gravity may have with electromagnetism. To draw such conclusions from established mathematical theory is bold and imaginative. This necessitates to my mind some bold new assumptions about the density of particles, for in my vision, gravity is the result of spatial displacement, and a particle of greater density than another particle of equal volume necessarily displaces more space. Logically, a particle of greater density also has a greater thermal coefficient. I think that a greater analysis of the theory is in order, however, before the hypothesis is tested experimentally as described in the paper. Much could be resolved through modelling right down here on earth.


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