Lagrange-Gordeyev method and the equation of motion for a charged point particle

G. Ares De Parga; R. Mares; S. Domínguez

Lagrange-Gordeyev method and the equation of motion for a charged point particle

G. Ares De Parga, R. Mares, S. Domínguez

Escuela Superior de Física y Matemáticas (ESFM)

Research output: Contribution to journal › Article › peer-review

2 Scopus citations

Abstract

Using the Lagrange-Gordeyev method for retarded fields, a technique is developed in order to find an equation of motion for a point charged particle for each different physical assumption. As is expected, for a point charged particle, Lorentz-Dirac equation is obtained without using advanced fields. Rohrlich-Boyer controversy is avoided in this process since only fluxes of energy are considered. An amazing renormalization appears when Abraham-Becker proposal is calculated.

Original language	English
Pages (from-to)	85-97
Number of pages	13
Journal	Nuovo Cimento della Societa Italiana di Fisica B
Volume	116
Issue number	1
State	Published - Jan 2001

Cite this

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abstract = "Using the Lagrange-Gordeyev method for retarded fields, a technique is developed in order to find an equation of motion for a point charged particle for each different physical assumption. As is expected, for a point charged particle, Lorentz-Dirac equation is obtained without using advanced fields. Rohrlich-Boyer controversy is avoided in this process since only fluxes of energy are considered. An amazing renormalization appears when Abraham-Becker proposal is calculated.",

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AU - Ares De Parga, G.

AU - Mares, R.

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N2 - Using the Lagrange-Gordeyev method for retarded fields, a technique is developed in order to find an equation of motion for a point charged particle for each different physical assumption. As is expected, for a point charged particle, Lorentz-Dirac equation is obtained without using advanced fields. Rohrlich-Boyer controversy is avoided in this process since only fluxes of energy are considered. An amazing renormalization appears when Abraham-Becker proposal is calculated.

AB - Using the Lagrange-Gordeyev method for retarded fields, a technique is developed in order to find an equation of motion for a point charged particle for each different physical assumption. As is expected, for a point charged particle, Lorentz-Dirac equation is obtained without using advanced fields. Rohrlich-Boyer controversy is avoided in this process since only fluxes of energy are considered. An amazing renormalization appears when Abraham-Becker proposal is calculated.

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M3 - Artículo

SN - 0369-3554

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JO - Nuovo Cimento della Societa Italiana di Fisica B

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Lagrange-Gordeyev method and the equation of motion for a charged point particle

Abstract

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