The reasoning is that from Einstein's equivalence principle that the mass of an object obtained from gravity observations is the same mass when the object is subjected to a force, then it is postulated here that force-interactions are gravitational in nature and are due to gravity particles and gravitational energy density \(\psi\). This \(\psi\) can be made to distribute in a parabola profile such that the term,
\(\cfrac{\partial^2\psi}{\partial x^2}=0 \)
at a focus point, such that in the expression,
\(\cfrac{\partial \psi}{\partial x}\cfrac{\partial \psi}{\partial t}=\cfrac{c^2p}{\sqrt{2}}.\cfrac{\partial^2\psi}{\partial x^2}.e^{-i\pi/4}\)
from the post "My Own Wave equation", dated 20 Nov 2014, the solution for \(\cfrac{\partial \psi}{\partial t}\) is without an explicit phase lag, \(e^{-i\pi/4}\).
Notice that in the case of a jet engine in the top diagram, the second focus point is beyond the fan axial.
Do they work?
