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| subject: | Re: ATM Robo Vs. The Intereferometer |
To: "James Lerch" From: Michael Peck Cc: "ATM List" Reply-To: Michael Peck At 02:27 PM 7/21/2003 -0400, James Lerch wrote: >Ok, Let the FUN begin > >For those that want "Just the Facts" here's everything I know at the moment: >http://lerch.no-ip.com/atm/2ndTry/lerchtest1.ZIP (300KB from RF Royce) > First - and unfortunately - second impression: The agreement between Robo and these interferometric results is not so good. Here are estimates of surface RMS from Robo and Royce: My estimate from reprocessed images: 23.8 nm. James' original data (pooled): 20.0 nm. Royce interferometry: 47nm minus coma 46 nm minus coma & astig. 38 nm. A foucault test is insensitive to primary astigmatism, which based on the interferometry appears to be the second most serious defect on this mirror (and enough by itself to disqualify it as "diffraction limited"). Removing coma and astigmatism terms still leaves a residual RMS of 38nm, which is about 50% larger than I estimated. In slightly more detail, here are my estimates of 4th through 10th order Zernike coefficients from Robo and from the interferometric report (spherical terms only): My reprocessed James Original Royce 4 -9.1 2.1 -33.8 6 -14.9 -12.1 11.3 8 -13.2 -12.9 4.6 10 -9.2 -9.1 ? Sorry about any misformatting. These are all in nm on the surface. The first column are my estimates that I posted back around the first of the month. The second is my estimate of the Zernike coefficients from James' original posted data. The third column is from Royce's report, rescaled to surface errors in nm. Basically, James' measurements agree reasonably well with my reprocessing of the raw data except for the total correction error. I read the mirror as slightly overcorrected; James read the overall correction as essentially right on. We both agree there are higher order defects needed to fit the apparent rolled edge. By contrast the interferometry shows a huge amount of overcorrection with higher order terms having the opposite sign of what I predicted. Overall this isn't even close to reasonable quantitative agreement. One thing that bothers me about the interferometric report is that the summary notes a rolled edge starting as much as 3/4" in from the edge. That's exactly what the foucault test shows, but there's no real sign of it in the graphs or numbers provided with the report (unless it shows up in the missing 10th order coefficients). Instead the interferogram shows overall overcorrection. Another thing that bothers me a little is the decision to do the interferometry at the center of curvature without any nulling optics. Does anyone familiar with interferometry know if that could be a source of systematic error? Right now I'd suggest that James' first task should be to figure out why there's such a huge discrepancy between his estimate of overall correction error and the interferometry. I'm not 100% convinced the problem is with the foucault data, but the burden of proof has to lay on Robo-foucault to show it's right. The higher order discrepancies are troubling too, but they can wait. Mike Peck ------ Michael Peck mpeck1{at}ix.netcom.com --- BBBS/NT v4.01 Flag-5* Origin: Email Gate (1:379/100) SEEN-BY: 633/267 270 @PATH: 379/100 1 10/345 106/1 2000 633/267 |
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