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| subject: | Re: Re:ATM An Old TMs Simple Query |
From: "mommoteandcoyote" To: "Jerry Hudson" Cc: Reply-To: "mommoteandcoyote" Jerry, Ah, a graphical approach, a little more up my alley, I think. Ya, before Edgar Everhart and his article in Applied Optics in 1966, and Bob Cox bringing it to everyone's attention in 7/72 "Gleanings", there wasn't much on vacuum *plate generation*, save what we had in ATM III. Thanks Jerry. Come on over... Talk with you soon, Coyot‚ ----- Original Message ----- From: "Jerry Hudson" To: Sent: Wednesday, January 22, 2003 12:16 PM Subject: Re:ATM An Old TMs Simple Query > > To ol' Coyote - > > Your formula, > > a*rho^2+b*rho^+b*rho^4... > giving the shape of the Schmidt plate, is > exactly opposite in sign to the wavefront > aberration describing an uncorrected spherical > mirror. The glass introduces just enough extra > path length where it is thicker to compensate. > > A straightforward way to see how this all works > out, if you have the patience and either a > good calculator or BASIC, is to start > at the desired focal point of the sphere and > trace a ray, bouncing it off the sphere, and > taking it out to where it intersects a plane > positioned where you want the plate to go. > Figure out the path distance along that ray, > and subtract off the path distance for the > central ray. THat's your "wavefront aberration." > If you plot this against radial distance of > the ray from the axis, you will get a 4th order > looking curve. > > Note that adding the rho^2 term simply re-focuses > the wavefront - you have this degree of freedom > to try to make the overall power of the plate > to be zero (avoiding all but a trace of color). > > I hope this helps. > > BTW, I'd enjoy a direct off-list exchange with > you about Schmidts - an interest of mine. I've > only made one: a Wright-type Newtonian. And, yes, > Edgar Everhart's articles were a great help to me! > He was a smart guy and a great glass-pusher! > > - Jerry Hudson > > > > --- BBBS/NT v4.00 MP* Origin: Email Gate (1:379/1.100) SEEN-BY: 633/267 270 @PATH: 379/1 633/267 |
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