Accelerating charge emits em waves or pulse

AI Thread Summary
An accelerating charge, such as an electron turning a corner in a magnetic field, may emit electromagnetic radiation, but the nature of this emission is debated. Classical logic suggests it should produce only a pulse due to the lack of oscillation. However, references to synchrotron and wiggler radiation indicate that the emitted radiation can be more complex, potentially resembling a pulse with a broader spectrum. The discussion emphasizes the distinction between a simple pulse and more intricate emissions that can occur under certain conditions. Ultimately, the question remains whether the emission is purely a pulse or if it can exhibit oscillatory characteristics.
God Plays Dice
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Does an accelerating charge, such as one turning a corner emit an em wave or just a pulse? Classical logic dictates it should just be a pulse as there is no oscillation. But which is it?
 
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Let me be more specific. An electron in a magnetic field, not synchotron radiation as this is a spiralling electron
 
Sry but I don't understand all those hyroglifics. Just intuitively is a free electron similar to an antenna, where I assume a half wavelength pulse can be created or is it a different case
 
God Plays Dice said:
Sry but I don't understand all those hyroglifics
Then in the future please mark your threads as "B" instead of "I". The math in that link is standard vector calculus from undergraduate level physics.

I have updated this thread for you.
 
God Plays Dice said:
Classical logic dictates it should just be a pulse as there is no oscillation. But which is it?
Taking the case of wiggler radiation as an analogy to the kind of motion you are considering, a Wiki link (https://en.wikipedia.org/wiki/Wiggler_(synchrotron)) says "A wiggler has a broader spectrum of radiation than an undulator". This suggests that the radiation is indeed confined in time, or is commonly referred as a pulse. By the way, light pulse does not necessarily implies that the pulse length is short enough such that one cycle of the carrier frequency cannot be covered. A pulse is usually described as an oscillation under a localized envelope.
 
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