Classical Definitions of Gravitation, Electricity and Magnetism


  •  Ogaba Philip Obande    

Abstract

In further demonstration of simultaneous existence of the atom as wave and particle, we reproduce values of a number of physical constants using the classical mass equation hϑ = mc2. Most, possibly all, physical constants are coefficients of linear correlations of parameters of the intrinsic electromagnetic (e-m) oscillation that defines the atom; for example: (i) angular frequency per unit radius ω/r correlates with rotational strain τ to produce the effect identified with atomic mass; (ii) the atomic waveform’s e-m flux density ρw correlates with its radius rw and with the field modulus ϵw to produce the effect associated with Newtonian Gravitation G; (iii) universal (Galilean) gravitational acceleration g arises from correlations of (a) the particulate atom’s centripetal force Fp with its mass mp, (b) the material density ρp with radius rp and (c) the field (i.e., waveform) modulus ϵw with stress σw; (iv) the particulate atom’s modulus correlates with its stress field to define the electric constant or permittivity; (v) the waveform (i.e., field) centripetal force Fw correlates with strain τw to give electron magnetic moment μe and τw correlates with ω/r to define electrostatic atomic mass unit amu/eV; (vi) the particulate atom’s mass mp correlates with density ρp to produce the effect associated with magnetic flux density B and (vii) a universal invariant waveform gravitational (centripetal) acceleration g = 7.9433 x 1059 m s-2 kg-1 binds matter together on atomic, stellar, galactic and cosmic scales, it is identifiable with the strong nuclear force (SNF) suggesting that the SNF is not electromagnetic but mechanical. The investigation identifies centripetal force as the only causality of gravitation raising valid questions regarding possibility for quantum gravitation.



This work is licensed under a Creative Commons Attribution 4.0 License.
  • ISSN(Print): 1916-9639
  • ISSN(Online): 1916-9647
  • Started: 2009
  • Frequency: semiannual

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