Radiation of an accelerated elektron
On Sun, 07 Sep 2003 10:48:46 -0700, Ken S. Tucker wrote:
"Pmb" wrote in message ...
"Bastian" wrote in message
. com...
My Professor used to ask this question in oral exams: What happens if
an elektron falls off from a table? Usual answer: The elektron is an
accelerated charge and so it radiates elektromagnetic waves.
I argued that an elektron would not radiate when accelerated by an
gravitational field.
I agree with you, (but I also agree with Pmb as he reconditioned
the set-up). An electron accelerated by a g-field alone and in a
zero electrostatic and magnetic field will not radiate.
In classical terms, Maxwell's radiation equation in a vacuum
is given by the tensor equation,
qF_uv,w + qF_vw,u + qF_wu,v =0
where F_uv etc. are the components of the Electric and
Magnetic fields, and the comma is the partial diff, and
q is electronic charge.
Any radiation emission or absorption would require the
charge q to be subject to a varying EM field given by the
components F_uv,w etc. that are relatively varying quantities.
Naturally, when all the EM field components (F_uv) are
zero or constant, no radiation can occur.
(questions on these equations, ask).
Actually it will radiate. When there is a relative acceleration of charge
and detector/observer, radation will be detected.
Pmb
Agreed
[snip]
Regards Ken S. Tucker
Can I ask what "relative acceleration" means? I thought in relativity that
accelerations were absolute.
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