I Poynting's theorem in Griffith's

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Poynting's theorem is derived from Maxwell's equations and applies universally to any system that adheres to these equations, regardless of whether charges are internal or external. The discussion highlights confusion regarding Griffith's treatment of moving charges and their relationship to electric and magnetic fields. Clarification is provided that understanding the transition from Maxwell's equations to Poynting's theorem is crucial, as it confirms the theorem's validity across different charge configurations. The conversation emphasizes the need for specific questions to address particular areas of confusion effectively. Overall, grasping the mathematical foundation of Poynting's theorem is essential for understanding its physical implications.
Zubair Ahmad
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I am in trouble with this theorem. I did it from Griffith's electrodynamics but I am not getting the physics of it. So can someone explain it lucidly.
 
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Zubair Ahmad said:
I am not getting the physics of it
@Lord Jestocost has given some good general material on the topic. If you want more specific responses then you will need to make a more specific question. What specifically are you not getting.
 
I am not getting the way Griffith's has done. He says some charges move around. So I consider these to be some external charges.
Now he uses rho and J of these external charges but when he uses Maxwell equations he relates this rho and J with E and B of older charge and current configuration whose force acted on these external charges?
 
Forget about external or internal charges for a moment. Do you understand how the math goes from Maxwell’s equations to Poynting’s theorem?
 
Yes that's clear to me.
 
Zubair Ahmad said:
Yes that's clear to me.
Ok, so that means that ANY system which obeys Maxwell’s equations will necessarily also obey Poynting’s theorem. It doesn’t matter if the charges are internal or external, if they move in response to the fields or in response to some other constraints, or whatever. As long as Maxwell’s equations are valid, so is Poynting’s theorem.
 
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