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While I know that accelerating charges produces EM radiations (at least in lots of cases), most discussion about this matter only focuses on which kind of situation will emit EM radiations and which does not, with very little mention of the intuition behind this physical phenomenon.

Recently I'm trying to understand why accelerating mass generates gravitational wave (predicted by General Relativity), so I thought the first step is to understand it for charge first (they're very similar, after all), but surprisingly for the discussion I could find there isn't really any explanation about this matter.

While mathematics can prove accelerating charges sometimes radiates EM waves, I want an explanation using intuition that shows why this is true. Please don't use formulas to explain it.

Also, yes, I searched about the topic, and saw some mention of "conservation of energy" and "work done to the particle". But then, It still doesn't explain why the energy is lost in terms of EM radiation. Wikipedia said this kind of behavior has something to do with Special Relativity.

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marked as duplicate by John Rennie, kleingordon, Kyle Kanos, alemi, Kyle Jul 17 at 16:08

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Why do you think that there is an explanation using your intuition? (I am not saying there is, I am not saying there isn't) What about the derviation of Larmor's formula dissatisfies you? –  ACuriousMind Jul 17 at 10:23
    
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The link I've suggested has a reasonably clear description of the process, but this won't be of any help in understanding generation of gravitational waves. Acceleration is described completely differently in GR. –  John Rennie Jul 17 at 10:27
    
@ACuriousMind This fact is told to physics students as a fact far before they ever learn basic EM theory (When discussing Bohr model's limitation). Are you sure that's the correct way to handle this? –  user3664611 Jul 17 at 10:44
    
Well, I don't think you can understand EM radiation without EM theory. For better or worse, we are often told facts during our science education that we only later can truly understand. (though the eduation w.r.t. the Bohr model and such is one giant clusterfuck, in my opinion, but this is tangential to this question) As she does so often, anna v below probably gives you the best possible "intuitive" explanation. –  ACuriousMind Jul 17 at 10:49

3 Answers 3

Imagine the field lines of a point charge - they all point outwards of the charge in a radial direction. Now consider the following statement: the change of the field does not propagate instantaneously, but it has to propagate through local interaction. When we nudge into the charge, a ripple in the field propagates to tell the other field lines "hey guys, the boss is moving, readjust". The following animation shows this nicely:

accelerating charge

However, you can see in this animation that the ripple establishes the new state of the field lines and for a uniformly moving charge, there are no new ripples created. This ripple in the field is exactly what we call an electromagnetic wave.

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It is a pretty annimation but at what point does the acceleration enter? it looks unifromly moving. –  anna v Jul 17 at 14:17
    
@annav The particle accelerates when it begins to move. At all other times, see the paragraph below the animation. –  Ryan Reich Jul 17 at 14:31
    
@annav, there is a pulse of acceleration at the beginning of the animation. –  Alfred Centauri Jul 17 at 14:39
    
OK, the animation is about a single bunch of photons. Maybe after "nudge into the charge" you should put in parenthesis "giving an instantaneous d(v)/dt " or some such, would make this clear. nudge is too general. –  anna v Jul 17 at 14:39
    
@annav the pulse is actually most likely a large constant acceleration for a short time. If it were instantaneous, we wouldn't see continuous field lines but a discontinuity. That is "a nudge" as of "a short moment of acceleration" seems appropriate. –  Void Jul 17 at 15:34

I think understanding cerenkov radiation qualitatively might help a bit.

Cherenkov radiation results when a charged particle, most commonly an electron, travels through a dielectric (electrically polarizable) medium with a speed greater than that at which light would otherwise propagate in the same medium.

Moreover, the velocity that must be exceeded is the phase velocity of light rather than the group velocity of light. The phase velocity can be altered dramatically by employing a periodic medium, and in that case one can even achieve Cherenkov radiation with no minimum particle velocity, a phenomenon known as the Smith-Purcell effect. In a more complex periodic medium, such as a photonic crystal, one can also obtain a variety of other anomalous Cherenkov effects, such as radiation in a backwards direction (whereas ordinary Cherenkov radiation forms an acute angle with the particle velocity).

cerenkov radiation

The geometry of the Cherenkov radiation (shown for the ideal case of no dispersion)

As a charged particle travels, it disrupts the local electromagnetic field in its medium. In particular, the medium becomes electrically polarized by the particle's electric field. If the particle travels slowly then the disturbance elastically relaxes back to mechanical equilibrium as the particle passes. When the particle is travelling fast enough, however, the limited response speed of the medium means that a disturbance is left in the wake of the particle, and the energy contained in this disturbance radiates as a coherent shockwave.A common analogy is the sonic boom of a supersonic aircraft or bullet.

Now the Michelson Morley experiment has dispensed with the luminiferous aether, but quantum electrodynamics has introduced the vacuum which in a sense is an all pervasive field consistent though with special relativity. One could hand wave that accelerating a charged particle distorts its uniform interaction with the vacuum and part of the energy supplied for the acceleration transits to real photons analogously to the way Cerenkov radiation the particle is braked ( negative acceleration) by the field of the medium, the energy emitted as photons. The truth is that the mathematical formulations in both cases are necessary for any solid argument.

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+1, the physical link with experiment, as usual –  Nikos M. Aug 17 at 23:23
    
btw i understand the "hand waving" argument, but i will have to disagree. You see when one understands what parts are involved and why, then the mathematical description is simply a balancing relation between those parts. It all starts with what is to be balanced with what and why. If this is not understood (or buried underneath formalisms) one can manipulate any equations and yet be on shaky ground (pun intended :)) –  Nikos M. Aug 17 at 23:30
    
Following the correct math as made by Newton/Galileo et al, would not give nor explain special relativity for example nor quantum mechanics (a-la Heisenberg) –  Nikos M. Aug 17 at 23:33
    
As past physicists used to say an ansatz :) –  Nikos M. Aug 17 at 23:40
    
@NikosM. well, physics is modeling observations using mathematical tools with their axioms and physics postulates that relate the mathematics to observations. Unless one follows a sort of platonic world view, "there exist mathematics and nature is molded into it", which I do not. –  anna v Aug 18 at 4:17

To accelerate charges you use directly or indirectly EM fields. In accelerator tubes directly, for physical bodies indirect with surface electron-electron interaction. Part of this EM effect escape at the same moment and you get radiation. Same situation when the particles moved in circles or stopped.

Writing this I realize that it could be explaint in terms of thermodynamics too. It's never possible to transfer 100% of energy.

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+1 for mentioning thermodynamics –  Nikos M. Aug 17 at 23:24

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