Discovery of a Unique Normal Modes Model of the Universe

Physics

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Scientific paper

This discovery stems from a derivation of Newton's law of gravity. To derive the law, I assume: The universe is a pure wave system. (2) Each normal mode is described by the classical wave equation with variable mass density and tension parameters proportional to the local energy intensity. From assumption (2), the frequency (and energy) of the modes decrease if the local energy intensity increases. Forces on particles are determined by this principle. Now, consider a normal mode originating at a particle. The force at a particle, r distant, is given by F = dE/dr = -s dI/dr where I is the mode intensity and s is the particle size. According to this equation, the intensity of a mode must vary as 1/r since the gravitational force varies as 1/r^2. This argument suggests that each mode propagates circularly in a plane instead of spherically. It is then proved, using the spherical form of the wave equation and assumption (2), that the normal modes (N ≈ 10^38) propagate circularly and are uniquely determined by the Bessel equation of half integral order with l=1/2. abstract.

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