Electromagnetic Waves' Magnetic Component

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SUMMARY

The discussion centers on the nature of electromagnetic waves, specifically the magnetic component of light. It clarifies that while magnetic fields are typically visualized as closed loops, in the context of light, they are part of a broader interaction with electric fields. The key conclusion is that the oscillation of light radiation is not due to individual photons but results from the collective behavior of many photons, which maintain the same state as when they were emitted. This understanding emphasizes that magnetic field lines are discontinuous in an observer's frame but continuous in a four-dimensional context, challenging traditional visualizations of magnetic fields.

PREREQUISITES
  • Understanding of electromagnetic theory, particularly Maxwell's equations.
  • Familiarity with the concept of photons and their properties.
  • Knowledge of relativistic physics and its implications on electromagnetic fields.
  • Basic grasp of wave-particle duality in quantum mechanics.
NEXT STEPS
  • Study Maxwell's equations to understand the relationship between electric and magnetic fields.
  • Explore the concept of electromagnetic waves in free space and their solenoidal nature.
  • Investigate the implications of relativistic effects on magnetic fields and light propagation.
  • Learn about the behavior of photons in quantum mechanics, focusing on their emission and absorption processes.
USEFUL FOR

Physicists, electrical engineers, and students of electromagnetic theory seeking to deepen their understanding of the behavior of light and its magnetic components.

personpersonp
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This is just a conceptual question that I've been personally wondering about. So light has a magnetic field wave perpendicular to an electric field wave. I don't quite understand the magnetic field wave though.

I thought that magnetic fields were not supposed to have a beginning or end. They continuously travel in a loop from north pole to south pole. How then does light's magnetic fields work? Where are the north and south poles and where are the loops? How is it that the diagrams just depict linear magnetic field vectors?

Diagram example: http://www.google.com/imgres?um=1&hl...,r:8,s:0,i:164

I have googled this to a great extent but have not been able to find an answer.

Any help would be greatly appreciated. Thanks.
 
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this question struck a chord with me, because i basically wondered the same thing as an undergrad, then just ‘left it’ since no one else seemed to be ‘worried’.

but now you set me thinking, i might have ‘got’ it. thanks.

so, to start with, we know some things that have to be true,

1. the photon experiences no time, so can't really be oscillating.(this is what confused me originally.)
2. you can't ‘see’ the photon during a journey from emission to absorption, because any interaction would basically absorb it.

so, what ‘must’ be the case, is that;

any interaction with the light, is once only and destroys it (collapses its state) and the photon (its fields) are in the same state they were when they left the emitter, so oscillation of light radiation is not from an individual photon, but produced as an effect that comes from combining MANY as they arrive at a given point with changing values, and thereby give the usual observed oscillating fields.

so an individual photons fields are fixed but displaced ‘snapshots’ of the emitter at the moment the photon was emitted, but are at a delay of the speed of light over distance for an observer, or, infact in 4-dimensions they ARE the same fields as those at the emitter!

so, the original questions answer is that;

the fields, at the photon, are just part of those at the original emitter, the magnetic field lines are discontinuous in the observer's frame, but they ARE continuous in the real 4-dimensional world taking in the photons fields and the emitters fields.

so basically the concept of magnetic field lines/loops, as an intuitive way to visualise the underlying physics, proves to be not so helpful if you don't restrict to non-relativistic situations, which is pretty bad when you consider magnetism is basically a relativistic effect, so it seems to me that they will often not ‘work right’ and confuse rather than inform.
 
personpersonp said:
This is just a conceptual question that I've been personally wondering about. So light has a magnetic field wave perpendicular to an electric field wave. I don't quite understand the magnetic field wave though.

I thought that magnetic fields were not supposed to have a beginning or end. They continuously travel in a loop from north pole to south pole. How then does light's magnetic fields work? Where are the north and south poles and where are the loops? How is it that the diagrams just depict linear magnetic field vectors?

Diagram example: http://www.google.com/imgres?um=1&hl...,r:8,s:0,i:164

I have googled this to a great extent but have not been able to find an answer.

Any help would be greatly appreciated. Thanks.

The photon picture is not relevant here.

Magnetic field lines are always closed as you say because we've ruled out magnetic monopoles. Any magnetic fields therefore have their origin in time-changing electric fields. (Steady currents are just a special case of time-changing electric fields where the electric increases are canceled by the decreases but the rotations add so all that's left is the magnetic field.)

When you launch a wave (your original question) the time-changing electric field near the oscillating charges gives rise to a magnetic field with closed lines. The initial electric field lines start and end on the charges. But the time-changing magnetic field also gives rise to a solenoidal electric field. This is an electric field whose field lines are also closed exactly like the magnetic field. If you watched an animation of this it would look like the electric field lines detach from the charges and move away hand-in-hand with the magnetic field.

In free space (where there are no charges) both electric and magnetic fields are solenoidal (closed loops) and all field lines terminate on themselves (or at infinity for the special case of the infinite plane wave.)
 

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