[Author Prev][Author Next][Thread Prev][Thread Next][Author Index][Thread Index]
Re: ATM Foucault - Interferometer Test Comparison
At 18:24 2001-08-14 -0700, Thomas Bennett wrote:
> residual wavefront variations evaluated at fringe centers (in waves)
> # of points peak valley P-V RMS Strehl
> Ratio
> 525 0.149 -0.132 0.281 0.066 0.844
>
>residual wavefront variations over uniform grid (in waves)
> # of points peak valley P-V RMS Strehl ratio
> 2783 0.162 -0.137 0.299 0.064 0.849
>
>So looks like what we
>have here is a comparison of a Foucault test and interferometer test on the
>same mirror. In case anyone is interested, the Foucault test results were:
>
>Optical diameter: 16
>Radius of curvature: 144
> 2
> h(x) 3.5800 4.8300 5.8200 6.6700 7.4200 8.1000
> 8 D12 0.2160 0.2610 0.3300 0.4170 0.5000
> 0.5380
>Maximum wavefront error = 1 / 3.1 wave at zone 1
1) Their Strehl ratios are slightly different from the Majahan
approximation in terms of RMS, but no quibble about differences in the
third decimal place, since only 2 digits in wft RMS:
surface M approx.
wft RMS RMS, nm Strehl ratio
.066 18.2 0.842
.064 17.6 0.851
2) Running the Foucault readings into Sixtests, I get only marginal
agreement: surface RMS = 23.8 +- 7.2 nm (assuming +-.002" readings),
Strehl ratio = 0.743.
The interferometer results are barely within the 1-sigma RMS confidence
interval around the Foucault results, so the difference could be Foucault
reading errors. Another way out is the possibility that the Foucault
readings were along a "bad" diameter and the rest of the mirror is better.
-- Jim Burrows
-- mailto:burrjaw@earthlink.net
-- Seattle N47.47233, W122.36620 (WGS84)