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Electromagnetic “Discontinuities” Must Propagate at a speed
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Our wavefront satisfies both “Gauss’s laws” because there is no enclosed charge or current, and fields on opposite sides of the box are the same.
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There is a changing B flux as the wavefront moves by. This changing flux must be equal to the line integral of the E field. Only the back edge (gh) contributes to this line integral.
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There is a changing E flux also. This gives another reqd relation between E and B.
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Accelerating Charges Radiate http://www.its.caltech.edu/~phys1/java/phys1/MovingCharge/MovingCharge.html# http://www.its.caltech.edu/~phys1/java/phys1/MovingCharge/MovingCharge.html#
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Accelerating Charges Radiate
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Coulomb’s law can’t describe the “kinked” E field. We got it from connecting field lines + geometry. However, we do get the kinked field if we consider the “potential”. “Potential” depends only on where the charge was and how fast it was moving a time r/c ago. (In other words, we have to account for the light travel time.) (we will need to do better than just the scalar electric potential, though)
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But what’s it good for? http://www.youtube.com/watch?v=Qil3iFpgWdM Demos
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Quiz: What are you doing this summer (3 pts for any answer): A] Maybe a physics problem a week or so, just to stay in top mental condition B] I won’t pick up a physics book C] I will use my expertise from Physics 161 to re- animate dead tissue.
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