Yungman, please re-read your statements about the direction of E. TEM wave prop is in the z direction, we both agree on that. We both agree that this space wave is TEM. So if power is traveling along z axis, then E & H are normal to each other & mutually normal to the z axis. Thus E & H are in the x-y plane, normal to each other.
The loop is also in the x-y plane. When all charges in the resistors & conductors are at rest, an H field cannot move them since mag fields can only exert force on moving charges. To get these charges moving, an E field is required. Said E field must be in x-y plane tangential to the loop to move charge. The point of conflict seems to be how to associate E with H. I've already pointed out that E & H are normal in the x-y plane where the loop resides. Again, if the loop were removed from the vicinity where the TEM wave is located, there is still an E & an H field in the x-y plane.
Is H inducing E, or vice-versa? We get right back to a chicken & egg vicious circle. These forums have countless threads where this & similar issues perpetuate ad infinitum. E does not "induce" H, & vice-versa. When the loop is immersed into the TEM space wave, the H cannot move the charges since they are still. But the E field can. This E field per FL exerts a force on charges per Felec = q*E. This is Lorentz' law.
But the force will result in motion & once the charges are moving, the H field, which is normal to the charge velocity, exerts a force as well per Fmag = q*(u X B). The total force is F = Felec + Fmag = q*(E + u X B).
You know, I never thought of it this way, this is interesting. I don't dare to agree or disagree. I just want to present to you my understanding why E field have no effect. Take a look and tell me your feeling.
In the diagram below, I drew the loop in blue, the E of the TEM in red. Notice it is on the x-axis occilating back and fore as the red arrow pointing both ways. Induced E is opposite direction to the applied E, so I drew the orange arrow of the vector component along the loop for the +ve part of the E wave ie when the wave is moving towards the +ve x direction. As you can see, the induced E want to go both ways, one towards the CCW direction and the other go towards CW. This is shown as \vec E_{+y} \hbox { and } \vec E_{-y}. The result is cancellation. I am not making a strong statement here, this is just how I look at this. Please give me your feedback.
I can see your point even if the E don't keep the current flow, but it would give it a kick start and the B take over. that is a very good question on the FL that who started the motion if B cannot change the velocity. AND the motion of the electrons in the loop is random motion initially.
Again, under time changing conditions, i.e. the "ac" domain, E & H are Siamese twins as they only travel together. They are 2 arms on the same beast, 2 sides of the same coin, 2 domains of the same energy, etc. The phrase "induction" is used quite loosely. The E field which motivates the charges to move, is joined at the hip with its twin, the H field. Faraday & Lorentz both apply w/o exception.
As far as the lumped parameter emf source being added to the equiv circuit, vs. the distributed parameter version, both give the right answer. But the prof point is all important. I stated earlier that in order to add the emf source into the equiv circuit, we must know its value. To do that we must measure the sum of the voltage drops across each resistor in the loop.
This sum will not always equal zero. The measured non-zero value can then be added into the equiv circuit as an independent voltage source. Then, the sum of voltages around a loop does indeed equal zero.
In order to draw the lumped equiv circuit, you must measure the sum of voltages around the distributed loop, which is usually non-zero. So the distributed circuit non-zero measured value provides the correct value for the included voltage source.
This is way too long, & we've covered it all. No debate is needed, since all phenomena are accounted for. I'll clarify if needed. BR.
Claude