Eddy current damping - Analysis?

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SUMMARY

The discussion focuses on calculating the damping coefficient for an oscillating aluminum plate using a neodymium magnet, specifically through the application of the Lorentz force equation F = -kv. Key factors include the remanence of the magnet, magnetic flux density, and the effective resistance of the plate. The user seeks to determine the average resistance considering the area influenced by the magnetic field, which extends beyond the magnet's direct contact area. The bulk resistance of the aluminum material and the skin effect are critical to this analysis, as highlighted in the referenced paper.

PREREQUISITES
  • Understanding of Lorentz force and its application in damping systems
  • Knowledge of eddy currents and skin effect in conductive materials
  • Familiarity with magnetic properties of neodymium magnets
  • Basic principles of resistance in conductive materials, particularly aluminum
NEXT STEPS
  • Research the skin effect in aluminum and its impact on eddy current flow
  • Study the bulk resistance calculations for conductive materials
  • Examine the referenced paper for methodologies on effective resistance determination
  • Explore experimental techniques for measuring damping coefficients in oscillating systems
USEFUL FOR

Engineers, physicists, and researchers involved in material science, electromagnetism, and mechanical damping systems will benefit from this discussion.

CharleyK
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I'm trying to damp an oscillating metal plate with a neodymium magnet.

Things I know
- Remanence of the magnet
- The magnetic flux density at distance z (from the distributors site)
- Dimensions of the magnet
- Plate material (Aluminium)
- Distance to the plate.

What I'm trying to find out is the damping coefficient in the form of the Lorentz force F = -kv. I can do this with some papers I found, but I need to find the effective resistance of the plate. Now, the area below the magnet is pretty easy, but the magnetic field also passes outside of that area and I can't determine the resistance of that area (or the overall resistance on average). The two papers I found approach this with some experimental data, but it's still hazy.

Are there maybe thumb rules for this, or any got an idea how to go about this?

P.S. Here's an image to get an idea, the problem is resistance R.
VDGzmxm.jpg


Thanks!
 
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