Eddy current equation question

AI Thread Summary
Eddy currents are induced when a magnet moves against a conductive material, creating a repelling force that opposes the magnet's motion. The calculation of this repelling force is linked to the strength of the magnet, the conductivity of the material, and their relative motion. Key principles such as Lenz's law and Faraday's law of mutual induction are essential for understanding these phenomena. The speed of the magnet affects the induced current and, consequently, the repelling force, with faster movements generating stronger currents. The structure of the conductor, including any holes, can also influence the flow of electrons and the overall effect.
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Whenever you stroke a magnet against a plate of copper or another good conductor of electricity you always get a force that opposes the movement of a magnet called and eddy current. What i want to know is can you calculate the repeling force of the eddy current? and if so how? I know that the key to the equation must have something to do with the strength of a magnet, how well the conductor conducts and the relative motion of the magnet or copper plate.

Thanks!:biggrin:
 
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Anyone? Can someone please respond?
 
You should read about Lenz's law and Faraday's law of mutual induction
 
i do not believe that much is known about calculating the resisting force. The faster is moves the more it induces a current which repels it more. I remember observing a good experiment a cylindrical magnet perfectly sized for an aluminium tube, it moved somewhat irregularily, sometimes it went a bit faster and other times a bit slower. But it took 10 times longer to pass through than a regular non-magnet of equivalent shape.
The structure of the metal is also important in the effect, hole in the metal will effect the flow of the electrons. in essense it creates a circuit via induction. If you want to learn more i suggest you take electromagnetism
 
I was using the Smith chart to determine the input impedance of a transmission line that has a reflection from the load. One can do this if one knows the characteristic impedance Zo, the degree of mismatch of the load ZL and the length of the transmission line in wavelengths. However, my question is: Consider the input impedance of a wave which appears back at the source after reflection from the load and has traveled for some fraction of a wavelength. The impedance of this wave as it...

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