Explanation of the Quantum-Mechanical Particle-Wave Duality through the Emission of Watt-Less Gravitational Waves by the Dirac Equation

Author:

Winterberg Friedwardt1

Affiliation:

1. Department of Physics, College of Science, University of Nevada, 1664 N. Virginia Street, 89557, USA

Abstract

Abstract An explanation of the quantum-mechanical particle-wave duality is given by the watt-less emission of gravitational waves from a particle described by the Dirac equation. This explanation is possible through the existence of negative energy, and hence negative mass solutions of Einstein’s gravitational field equations. They permit to understand the Dirac equation as the equation for a gravitationally bound positive–negative mass (pole–dipole particle) two-body configuration, with the mass of the Dirac particle equal to the positive mass of the gravitational field binding the positive with the negative mass particle, and with the mass particles making a luminal “Zitterbewegung” (quivering motion), emitting a watt-less oscillating positive–negative space curvature wave. It is shown that this thusly produced “Zitterbewegung” reproduces the quantum potential of the Madelung-transformed Schrödinger equation. The watt-less gravitational wave emitted by the quivering particles is conjectured to be de Broglie’s pilot wave. The hypothesised connection of the Dirac equation to gravitational wave physics could, with the failure to detect gravitational waves by the LIGO antennas and pulsar timing arrays, give a clue to extended theories of gravity, or a correction of astrophysical models for the generation of such waves.

Publisher

Walter de Gruyter GmbH

Subject

Physical and Theoretical Chemistry,General Physics and Astronomy,Mathematical Physics

Reference20 articles.

1. R. Feynman, The Character of Physical Law, M.I.T. Press, Massachusetts, USA, and London, England, 1965, pp. 145, 156.

2. E. Madelung, Z. Phys. 40, 322 (1926).

3. P. R. Holland, The Quantum Theory of Motion, Cambridge University Press, New York, 1993, p. 56.

4. G. Breit, Proc. Amer. Acad. 14, 553 (1928).

5. E. Schrödinger, Berl. Berichte 1930, 416; 1931, 418.

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