A comparison between the forces which resist the acceleration of an electron inmersed in zero-point radiation and the force required to overcome the inertia inherent to $m_e$
In this paper it is shown that the forces which resist the acceleration of
$m_e$, arising from the Compton effect, the Klein-Nishima-Kann formula for its
differential cross section and the transversal Doppler effect when the electron
moves in a straight line at any constant acceleration, are equal to the force
required to propel $m_e$ with the same acceleration, if the radius of the
electron is equal to its classical radius and if the forces which rise from the
interaction of the electron and zero-point radiation are equal to those
deriving from the electrostatic repulsion of the charge or the electron against
itself (Poincaré's tensions). If both this conclusion and the final one on
paper 3 are true, there cannot exist any difference between inertial mass and
gravitational mass, because both of them are consequences of the Compton effect
and the Klein-Nishima-Kann formula.
%0 Generic
%1 citeulike:46437
%A Alvargonzalez, R.
%A Soto, L. S.
%D 2003
%K acceleration inertia
%T A comparison between the forces which resist the acceleration of an electron inmersed in zero-point radiation and the force required to overcome the inertia inherent to $m_e$
%U http://arxiv.org/abs/physics/0312096
%X In this paper it is shown that the forces which resist the acceleration of
$m_e$, arising from the Compton effect, the Klein-Nishima-Kann formula for its
differential cross section and the transversal Doppler effect when the electron
moves in a straight line at any constant acceleration, are equal to the force
required to propel $m_e$ with the same acceleration, if the radius of the
electron is equal to its classical radius and if the forces which rise from the
interaction of the electron and zero-point radiation are equal to those
deriving from the electrostatic repulsion of the charge or the electron against
itself (Poincaré's tensions). If both this conclusion and the final one on
paper 3 are true, there cannot exist any difference between inertial mass and
gravitational mass, because both of them are consequences of the Compton effect
and the Klein-Nishima-Kann formula.
@misc{citeulike:46437,
abstract = {In this paper it is shown that the forces which resist the acceleration of
$m_e$, arising from the Compton effect, the Klein-Nishima-Kann formula for its
differential cross section and the transversal Doppler effect when the electron
moves in a straight line at any constant acceleration, are equal to the force
required to propel $m_e$ with the same acceleration, if the radius of the
electron is equal to its classical radius and if the forces which rise from the
interaction of the electron and zero-point radiation are equal to those
deriving from the electrostatic repulsion of the charge or the electron against
itself (Poincar\'e's tensions). If both this conclusion and the final one on
paper [3] are true, there cannot exist any difference between inertial mass and
gravitational mass, because both of them are consequences of the Compton effect
and the Klein-Nishima-Kann formula.},
added-at = {2007-08-18T13:22:24.000+0200},
author = {Alvargonzalez, R. and Soto, L. S.},
biburl = {https://www.bibsonomy.org/bibtex/2ca06453b2deda1c74c4b7ca8a9ba1150/a_olympia},
citeulike-article-id = {46437},
description = {citeulike},
eprint = {physics/0312096},
interhash = {bd59ae41b3878616f935d2a34cdb2103},
intrahash = {ca06453b2deda1c74c4b7ca8a9ba1150},
keywords = {acceleration inertia},
month = {December},
timestamp = {2007-08-18T13:22:59.000+0200},
title = {A comparison between the forces which resist the acceleration of an electron inmersed in zero-point radiation and the force required to overcome the inertia inherent to $m_e$},
url = {http://arxiv.org/abs/physics/0312096},
year = 2003
}