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The Electromagnetic Mass of a Charged Particle

V. A. Kuligin, G. A. Kuligina, M. V. Korneva

Open publisher page 2 citations

Abstract

A solution of the of electromagnetic mass is obtained in the framework of Maxwell’s equations. There is a mathematical proof that the electromagnetic mass possesses the standard properties of the inertial mass. We conclude that Maxwell’s equations deal with two kinds of fields. These are local fields of charged particles and the propagating fields of the electromagnetic wave.

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What this paper is about

A solution of the of electromagnetic mass is obtained in the framework of Maxwell’s equations. There is a mathematical proof that the electromagnetic mass possesses the standard properties of the inertial mass. We conclude that Maxwell’s equations deal with two kinds of fields. These are local fields of charged particles and the propagating fields of the electromagnetic wave.

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Available abstract

A solution of the of electromagnetic mass is obtained in the framework of Maxwell’s equations. There is a mathematical proof that the electromagnetic mass possesses the standard properties of the inertial mass. We conclude that Maxwell’s equations deal with two kinds of fields. These are local fields of charged particles and the propagating fields of the electromagnetic wave.

Key concepts: Electromagnetic field, Electromagnetic mass, Inhomogeneous electromagnetic wave equation, Electromagnetic radiation, Physics, Maxwell's equations, Classical mechanics, Electromagnetic wave equation

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