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  4. Formula for Forces in an Electromagnetic Field.
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Formula for Forces in an Electromagnetic Field.

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Offline talanum1 (OP)

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Formula for Forces in an Electromagnetic Field.
« on: 12/11/2020 18:19:16 »
We have that the Electromagnetic field has an Energy. Energy = ForcexDistance, thus there are forces in an Electromagnetic field. We know the energy density of an EM field = ExH. Then it is just dimensional analysis and the inspiration of Maxwell's Equations to arrive at the formula for force in an EM field:

F21 = 6dfbcb87720da7b286e4c2703d74fdcf.gif,

where S is left arbritary and a cross-product fits between E and H and a dot product is assumed with dA, E, H being vector functions and A being a vector. x_1 is a coordinate of space. t is time, c is the speed of light, E is the electric field and H is the magnetic field. Quanta 2 is located at x_1+cdelta t and quanta 1 is at x_1.

The force could be on quanta of spacetime or on photons. Since there are forces we have dp/dt != 0 so the photon or spacetime quanta must have non-constant momentum, thus non-constant Energy.
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Offline talanum1 (OP)

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Re: Formula for Forces in an Electromagnetic Field.
« Reply #1 on: 13/11/2020 14:57:19 »
Actually, the formula should read:

F21 = 65382cb5203a14f46bfeb419d63d5484.gif

since the integrated has dimensions of energy per volume.
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Offline Bored chemist

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Re: Formula for Forces in an Electromagnetic Field.
« Reply #2 on: 13/11/2020 16:34:33 »
Quote from: talanum1 on 12/11/2020 18:19:16
Since there are forces we have dp/dt != 0 so the photon or spacetime quanta must have non-constant momentum, thus non-constant Energy.
Newton worked out that, if we have forces, we have a non constant momentum.
You seem to be a few centuries late. (And have probably come up with a circular argument)
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