Re: Relativistic electromagnetic equations, gamma not required
- From: "srp" <srp@xxxxxxxxxxxx>
- Date: Wed, 03 Aug 2005 03:16:54 GMT
"Rick Nelson" <rainbow07@xxxxxxxxxx> a écrit dans le message de news:
42eeb582_2@xxxxxxxxxxxxxxxxxxxxx
> Hi srp,
>
> I was told that Bosons do not interact with leptons or photons - Do you
> think that is correct assessment?
To be frank, I have more confidence in conformity with Maxwell that I can
verify than any unverified wide sweeping statement that comes in
contradiction
with Maxwell.
What spherical integration of energy reveals, although implying permanent
locality of particles (photons and massive elementary particles), remains
coherent with Maxwell and Lorentz, as you can verify.
> THanks,
>
> Rick
>
> srp wrote:
>> Local field definitions for individual photons, involving only one
>> variable,
>> the energy absolute wavelength
>>
>> Basic equations of electromagnetic mechanics of particles
>>
>> Lambda = (c h)/(Energy in joules)
>>
>> E = (pi e)/(eps_0 alpha^3 lambda^2)
>>
>> B = (pi mu_0 e c)/( alpha^3 lambda^2)
>>
>> Where
>>
>> e = unit charge
>> c= speed of light
>> h=Planck's contant
>> lamba = wavelength of photon considered
>> alpha = fine structure constant
>>
>> c=E/B
>>
>> ---------------------------------------------------------------------------------
>>
>> Local field definitions for moving massive particles
>>
>> Example test particle being the electron, the massive particle's
>> wavelength
>> used will be Lambda_C (Compton's wavelength)
>>
>> E = [(pi e) (lambda_C^2+lambda^2) sqrt(4 lambda lambda_C + lambda_C^2)]
>> /[(eps_0 alpha^3) (lambda_C^2 lambda^2) (2 lambda + lambda_C)]
>>
>> B = [(pi mu_0 e c) (lambda_C^2 + lambda^2)]/(alpha^3 lambda^2 lambda_C^2)
>>
>> Calculation of relativistic velocity of test particle
>>
>> v=E/B
>>
>> Exact same velocity curve as the traditional SR equation.
>>
>> All equations fully compliant with Maxwell and Lorentz.
>>
>> Simplified relativistic velocity equation using only the absolute
>> wavelengths of massive particle and carrying energy
>>
>> v=[c sqrt(4 lambda lambda_C + lambda_C^2)]/(2 lambda + lambda_C)
>>
>> Same velocity curve as the traditional SR equation
>>
>> A little mathematical challenge for physicists
>>
>> To retro-derive them to known classical formulas
>> and explain why they work
>>
>> André Michaud
>>
>>
>>
.
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