Negative Permeability Metamaterials: Explaining Stop Band Mechanism

AI Thread Summary
Metamaterials like split ring resonators exhibit a stop band at their resonant frequency, rendering them opaque to specific electromagnetic radiation. The mechanism behind this involves the geometry of the split rings and their interaction with electromagnetic waves, leading to a negative magnetic response. The discussion highlights the need for a deeper understanding of how wave-matter interactions contribute to stopping wave propagation, beyond just the negative permeability derived from Maxwell's equations. Participants seek additional resources to clarify these concepts, particularly in relation to negative permittivity. The conversation emphasizes the complexity of these phenomena and the desire for clearer explanations.
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Metamaterial structures such as split ring resonators exist such that at their resonant frequency, a stop band occurs, and are effectively therefore opaque to electromagnetic radiation at those frequencies. Could anyone explain this mechanism?
 
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http://www.physicstoday.org/vol-57/iss-6/pdf/vol57no6p37_43.pdf

Zz.
 
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Thanks for that, although i had already come across that article i missed the most important sentence "If instead of electrons the material response were due to harmonically bound magnetic moments, then a negative magnetic response would exist."

Anyone find any other article that would expand on the source of the negative magnetic response?
 
But... but.. it is due to the solution of Maxwell's equation and the geometry of the split rings. I thought this is covered in that article?

Here's another article that covers almost the same thing.

Zz.
 
Well yes the geometry of the split rings is what causes the resonance, and ultimately the negative permeability, but my question is what is in the wave-matter interaction that stops the propagation of the electromagnetic wave. Truly, as u stated, if you solve Maxwell's equations with a negative permeability, the wave will not propagate.

What I am looking for however is an explanation similar to the one given in the first article for negative permittivity...
 
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