[Author Prev][Author Next][Thread Prev][Thread Next][Author Index][Thread Index]
Re: [ATM] ritchey cretians
At 2008-01-17 17:16 -0500, Mikhail wrote:
>I am a bit new to the group, and am wondering if anyone has good sites, or
>has even done a Ritchey Cretian? I am very interested in this project
>because of how challenging it can actually be.
Mikhail,
You're right, Ritchey-Chrétien systems are REALLY
challenging, construction as well as spelling
<g>. There was a guy on this list working on a
24" RC, but he died before he finished it - hope
that doesn't happen to me <another g>. A place
to start is Texereau, p. 147, Eq. (42, 43),
giving the conic constants for the two RC surfaces.
I've generated two .zip files:
http://home.earthlink.net/~burrjaw/public/aplanat.zip
(2001-08-27, Win32, 15.7 k)
which goes into the design of RC systems, and
http://home.earthlink.net/~burrjaw/public/rc_atm.zip
(2007-08-27, Win32, 85.3 k)
that has a test for RC surfaces.
You can use good ol' Foucault on the primary, but
the secondary is hard to do. The usual method is
to make a concave mirror to the proper specs and
use that for a contact fringe test of the convex
secondary. I think it's kind of hard to get ~ 10
nm accuracy that way, and you can't try to fudge
the parameters to get a best fit to the
"finished" primary. I use a non-null Hindle test
(I should say "using" - I've been fiddling with this for a LONG time).
-- Jim Burrows
-- http://home.earthlink.net/~burrjaw
-- mailto:burrjaw@earthlink.net
-- Seattle N47.4723 W122.3662 (WGS84)
_______________________________________________
ATM mailing list http://www.atmlist.net/