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johne1618
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I understand that the electrostatic field around a charged particle contributes to its mass.
It is as though there is a cloud of mass/energy centred on the charged particle that travels with it contributing to its inertia.
I have found that the mass/energy of this cloud can be enhanced by the presence of other fixed charges in the vicinity of the charged particle. By calculating how the position of the center of mass of the mutual electrostatic energy changes as one moves the test particle, I have derived an increase of the mass/inertia of the charged particle.
For example:
Assume that one has a particle of charge q inside a charged (insulating) sphere with a voltage V.
The mass of the particle is increased by (2 / 3) * q * V / c^2.
If the particle is an electron then its mass can be doubled by putting a voltage of about 1000000 volts on the sphere.
The reason this effect has not been noticed before is that the charged sphere must not be a conductor. If it is then there won't be any mutual energy term outside the sphere between the particle's field and the sphere's field as the particle's field won't penetrate the sphere. The mass enhancement effect depends on this mutual energy term.
This change in mass should be measureable if one could get enough charge on an insulator surrounding a test charge. For example one could perform the classic experiment, inside the charged sphere, where one measures the ratio of particle's charge to mass by deflecting the moving particle using a magnet.
John
It is as though there is a cloud of mass/energy centred on the charged particle that travels with it contributing to its inertia.
I have found that the mass/energy of this cloud can be enhanced by the presence of other fixed charges in the vicinity of the charged particle. By calculating how the position of the center of mass of the mutual electrostatic energy changes as one moves the test particle, I have derived an increase of the mass/inertia of the charged particle.
For example:
Assume that one has a particle of charge q inside a charged (insulating) sphere with a voltage V.
The mass of the particle is increased by (2 / 3) * q * V / c^2.
If the particle is an electron then its mass can be doubled by putting a voltage of about 1000000 volts on the sphere.
The reason this effect has not been noticed before is that the charged sphere must not be a conductor. If it is then there won't be any mutual energy term outside the sphere between the particle's field and the sphere's field as the particle's field won't penetrate the sphere. The mass enhancement effect depends on this mutual energy term.
This change in mass should be measureable if one could get enough charge on an insulator surrounding a test charge. For example one could perform the classic experiment, inside the charged sphere, where one measures the ratio of particle's charge to mass by deflecting the moving particle using a magnet.
John
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