Progress in Establishing a Connection Between the Electromagnetic Zero-Point Field and Inertia

TL;DR

This paper explores the theoretical connection between the electromagnetic zero-point field and inertia, suggesting that inertia arises from electromagnetic interactions with the quantum vacuum, supported by analysis consistent with Newtonian and relativistic mechanics.

Contribution

It provides a detailed analysis showing that inertia can be derived from Maxwell's equations applied to the electromagnetic zero-point field, linking quantum vacuum effects to classical and relativistic inertia.

Findings

Zero-point field yields a non-zero Poynting vector for accelerating observers.

Scattering of vacuum radiation by matter results in an acceleration-dependent reaction force.

The analysis reproduces Newton's and relativistic Newton's laws from electromagnetic principles.

Abstract

We report on the progress of a NASA-funded study being carried out at the Lockheed Martin Advanced Technology Center in Palo Alto and the California State University in Long Beach to investigate the proposed link between the zero-point field of the quantum vacuum and inertia. It is well known that an accelerating observer will experience a bath of radiation resulting from the quantum vacuum which mimics that of a heat bath, the so-called Davies-Unruh effect. We have further analyzed this problem of an accelerated object moving through the vacuum and have shown that the zero-point field will yield a non-zero Poynting vector to an accelerating observer. Scattering of this radiation by the quarks and electrons constituting matter would result in an acceleration-dependent reaction force that would appear to be the origin of inertia of matter (Rueda and Haisch 1998a, 1998b). In the subrelativistic case this inertia reaction force is exactly newtonian and in the relativistic case it exactly reproduces the well known relativistic extension of Newton's Law. This analysis demonstrates then that both the ordinary, F=ma, and the relativistic forms of Newton's equation of motion may be derived from Maxwell's equations as applied to the electromagnetic zero-point field. We expect to be able to extend this analysis in the future to more general versions of the quantum vacuum than just the electromagnetic one discussed herein.