Abstract
This paper follows the earlier paper Part I: Veringa, H. J. (September 2016), New Basic Theory of Gravity, Journal of Modern Physics 7 (1818-1828) in which a new model to describe the gravitational interaction between particles and its consequences on the attractive force between two masses is proposed. The basis for the analysis is a merger of Quantum theory and Relativity. Nowhere in the analysis, there is any need to deviate from well proven and successful concepts of both theories and rules of calculation, and no exotic new particles will have to be introduced. By doing so, it is demonstrated that, next to its local interactions of a multi-particle system, the Schrodinger equation leads to pairs of two and only two members. This solution is used as the invariant term in the quantized Dirac equation which gives gravitational interactions between members of the pairs. With this particular solution for the quantum-mechanical wave function, it is found that gravity is a second order effect operating over a long range. The emphasis of this paper is on the more precise justification of some of the basic assumptions made, on the historical context into which it should be placed, how it affects the ordering of our immediate environment and works on a cosmological scale. It is also found that the generator of gravity is contributing mass to particles that have gravitational interaction. This contribution is therefore related to cosmological parameters and will be further elucidated.
Highlights
This paper elaborates on the analyses made in an earlier publication published in September 2016 [1]
J. (September 2016), New Basic Theory of Gravity, Journal of Modern Physics 7 (1818-1828) in which a new model to describe the gravitational interaction between particles and its consequences on the attractive force between two masses is proposed
With this particular solution for the quantum-mechanical wave function, it is found that gravity is a second order effect operating over a long range
Summary
This paper elaborates on the analyses made in an earlier publication published in September 2016 [1]. Veringa shown to be connected into a pair which has to be seen as a pair potential, or a “generator” creating a sub-space, that manifests itself in the surroundings Essential for this analysis is the assumed spherical symmetry. Quantization means that, as in this case the Dirac equation, the parameters like energy, momentum and the pair potential are replaced by their corresponding operators and are working on a wave function. This Dirac equation is solved for an undefined number of pairs and it is found that a simple solution is possible which leads to an energy dedicated to the field for which the pair is responsible.
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