The Zero-Point Field and Inertia

TL;DR

This paper explores how the electromagnetic zero-point field, modeled through quantum physics and stochastic electrodynamics, may explain the origin of inertia in matter by deriving Newton's laws from Maxwell's equations.

Contribution

It presents two approaches linking zero-point field interactions to inertia, deriving classical and relativistic motion equations from electromagnetic principles.

Findings

Derivation of Newton's second law from Maxwell's equations in zero-point field context

Explanation of inertia as an electromagnetic reaction force

Potential partial account of matter's inertia through quantum vacuum interactions

Abstract

A brief overview is presented of the basis of the electromagnetic zero-point field in quantum physics and its representation in stochastic electrodynamics. Two approaches have led to the proposal that the inertia of matter may be explained as an electromagnetic reaction force. The first is based on the modeling of quarks and electrons as Planck oscillators and the method of Einstein and Hopf to treat the interaction of the zero-point field with such oscillators. The second approach is based on analysis of the Poynting vector of the zero-point field in accelerated reference frames. It is possible to derive both Newton's equation of motion, F=ma, and its relativistic co-variant form from Maxwell's equations as applied to the zero-point field of the quantum vacuum. This appears to account, at least in part, for the inertia of matter.