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| subject: | ATM dumb question, maybe |
From: "Bianco Giuseppe"
To:
Reply-To: "Bianco Giuseppe"
This is a multi-part message in MIME format.
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Even if I've a PhD in Astronomy and reasonable knowledge in optics, I'm =
puzzled by something which will be certainly solved by somebody in the =
list.
Textbooks on mirror making say that, in order to "parabolize" a
concave = spherical mirror, one should dig into the center of the surface;
= conversely, in order to "hyperbolize" a convex spherical
mirror, one = should depress the outer zones of the surface. To me, both
those action = lead straight to an ellipsoidal figure. In fact, in the case
of a = concave surface, a paraboloid results from flattening the outer
zones = with respect to the center, and even more so in the case of an =
hyperboloid.
Where's the trick? Thank you all in advance.
Dr. Giuseppe Bianco
Centro di Geodesia Spaziale "G. Colombo" Agenzia Spaziale Italiana
75100 Matera (MT), Italy
phone:+39-0835-377209
fax: +39-0835-339005
e-mail: giuseppe.bianco{at}asi.it
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dumb question, maybe
Even if I've a PhD
in Astronomy and =
reasonable knowledge in optics, I'm puzzled by something which will be =
certainly solved by somebody in the list.
Textbooks on mirror
making say that, in =
order to "parabolize" a concave spherical mirror, one
should = dig into the center of the surface; conversely, in order to =
"hyperbolize" a convex spherical mirror, one should depress =
the outer zones of the surface. To me, both those action lead straight = to
an ellipsoidal figure. In fact, in the case of a concave surface, a =
paraboloid results from flattening the outer zones with respect to the =
center, and even more so in the case of an
hyperboloid.
Where's the trick?
Thank you all in =
advance.
Dr. Giuseppe
Bianco
Centro di Geodesia
Spaziale "G. =
Colombo"
Agenzia Spaziale
Italiana
75100 Matera (MT),
Italy
phone:+39-0835-377209
fax: =
+39-0835-339005
e-mail:
giuseppe.bianco{at}asi.it
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