Casimir effect: threshhold distance?

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    Casimir effect
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SUMMARY

The Casimir effect is observable at a specific distance, denoted as d, between two plates. This effect is characterized by a strong dependence on distance, following the mathematical relationships of 1/r6 or 1/r8. The discussion raises the question of whether there is a threshold distance below which the effect is not observable, or if it tapers off gradually with increasing distance. Understanding these dependencies is crucial for further exploration of the Casimir effect.

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In the Casimir effect, there is a distance d between the plates where the effect is observable. Is this a threshold effect, so that for any non-zero distance \delta, the effect is not observable at d+\delta, or does this effect taper off? What does this depend on?
 
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It is a strong function of distance: 1/r6 or 1/r8.
 
Vanadium 50 said:
It is a strong function of distance: 1/r6 or 1/r8.

Interesting. Thank you. I should get more into the math involved.
 

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