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  • From: "Jung, Andreas" <anjung AT purdue.edu>
  • To: "eic-projdet-pfrich-l AT lists.bnl.gov" <eic-projdet-pfrich-l AT lists.bnl.gov>, "Kiselev, Alexander" <ayk AT bnl.gov>
  • Subject: Re: [Eic-projdet-pfrich-l] Surface roughness definitions
  • Date: Fri, 18 Aug 2023 13:34:18 +0000


Hi Alex, all

thanks for digging into this - from our side we can at least provide a more thorough intro to the methods and what it means...potentially also use different equipment. Purdue has large eng labs and I am sure we can find different equipment to assess the surfaces in more detail.

Let me see where we get with this by next meeting.

cheers
andy



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Associate Prof Andreas Jung - Purdue University
Department of Physics and Astronomy
525 Northwestern Ave, West Lafayette, IN, 47907, USA
Office: +1 765 494 5399 | Email: anjung AT purdue.edu
http://www.physics.purdue.edu/jung/
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From: Eic-projdet-pfrich-l <eic-projdet-pfrich-l-bounces AT lists.bnl.gov> on behalf of Kiselev, Alexander via Eic-projdet-pfrich-l <eic-projdet-pfrich-l AT lists.bnl.gov>
Sent: Friday, August 18, 2023 8:42 AM
To: eic-projdet-pfrich-l AT lists.bnl.gov <eic-projdet-pfrich-l AT lists.bnl.gov>
Subject: [Eic-projdet-pfrich-l] Surface roughness definitions
 
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  Hello colleagues,

  Concerning the definitions on slide 6 of Andy's talk yesterday


, see Ra and Rz here:


while the difference between Ra and Rq is "Average roughness (Ra) is the average of the individual heights (asperities) and depths from the arithmetic mean elevation of the profile. Root mean square roughness (Rq) is the square root of the sum of the squares of the individual heights and depths from the mean line."

  The problem with all this is that it is all about surface roughness in the transverse direction (dimension of [distance]), while we would naively expect a dimensionless quantity aka [angle]. 

  However, as it seems to be indicated in this old paper https://apps.dtic.mil/sti/pdfs/AD0262572.pdf, once surface roughness as quantified by Ra/Rq/Rz becomes much smaller than the wave length, the slopes do not matter, the reflection is specular rather than diffuse (?), with a net effect of an overall (small) reflectivity loss, going further down with roughness. That's why CMA who can achieve an exceptional polishing quality can claim >95% reflectivity overall. For us however there is no difference between say 92% and 95%, especially if this difference comes at a cost of a few hundred $k.

  I'd appreciate if somebody finds time to cross-check this assessment. Volunteers?

  All in all, if we are not getting down to dozens of nm roughness with our in-house production, and end up around ~100nm or so, we probably just need to measure the actual reflectivity, and the actual angular spread, plug the numbers into GEANT as measured (this is very straightforward) and run a simulation.

  Regards,
    Alexander.
 

 






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