Abstract

Ampere-Maxwell circuital law is investigated and used to model the Earth as a series of stacked Faraday discs, which create the magnetoqua-sistatic field. A third new equation is constructed that relates gravity to the very near field of the Earth. Naturally occurring low frequency electromagnetic waves are coursing the surface of the Earth and penetrating humans and other nonmagnetic bodies. Similarities of the new equation and Einstein’s general relativity equation are revealed with c4, being prominent. A propagation delay is correlated to the resonant LC circuit of the inner Earth.

Highlights

  • In order to have a final equation for gravity near Earth, a new equation must agree with these unit requirements

  • A new equation for the near-field of a planet has been constructed, which incorporates the speed of light, the inverse cube of the radius and a time period squared

  • It is theorized that the time period is the electrical time response, or propagation delay, of the Earth’s LC circuit

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Summary

Introduction

Permanent magnets have static fields which are usually circular or spherical. More typically there are radio frequency magnetic fields, which may change both in intensity and frequency. Radio frequency fields come in a large variety of shapes and sizes. The Earth’s magnetic field is quasi-static, which means it can fluctuate slightly. The magnetoquasistatic field of the Earth, is a piece of the electromagnetic field in which the slowly oscillating magnetic field dominates. A magnetoquasistatic field is typically generated by low-frequency induction from a magnetic dipole or a current loop. The magnetic near-field of the Earth behaves differently from the far-field electromagnetic radiation (1/r) or the near induction field

Poole DOI
Ampère-Maxwell Circuital Law
Ampère-Maxwell Equation for a Capacitor
Ampère-Maxwell Equation and the Earth
New Equation for the Magnetoquasistatic Field
Conclusions
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