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Fundamental Astronomy

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3.2 Optical Telescopes<br />

Fig. 3.13. The coudè system of the Kitt Peak 2.1 m reflector. (Drawing National Optical <strong>Astronomy</strong> Observatories, Kitt Peak<br />

National Observatory)<br />

The reflector has its own aberration, coma. It affects<br />

images displaced from the optical axis. Light rays do<br />

not converge at one point, but form a figure like a comet.<br />

Due to the coma, the classical reflector with a paraboloid<br />

mirror has a very small correct field of view. The coma<br />

limits the diameter of the useful field to 2–20 minutes of<br />

arc, depending on the aperture ratio of the telescope. The<br />

5 m Palomar telescope, for instance, has a useful field<br />

of view of about 4 ′ , corresponding to about one-eighth<br />

of the diameter of the Moon. In practice, the small field<br />

of view can be enlarged by various correcting lenses.<br />

If the primary mirror were spherical, there would<br />

be no coma. However, this kind of mirror has its own<br />

error, spherical aberration: light rays from the centre<br />

and edges converge at different points. To remove<br />

the spherical aberration, the Estonian astronomer Bernhard<br />

Schmidt developed a thin correcting lens that is<br />

placed in the way of the incoming light. Schmidt cameras<br />

(Figs. 3.14 and 3.15) have a very wide (about 7 ◦ ),<br />

nearly faultless field of view, and the correcting lens is<br />

Fig. 3.14. The principle of the Schmidt camera. A correcting<br />

glass at the centre of curvature of a concave spherical mirror<br />

deviates parallel rays of light and compensates for the spherical<br />

aberration of the spherical mirror. (In the figure, the form<br />

of the correcting glass and the change of direction of the light<br />

rays have been greatly exaggerated.) Since the correcting glass<br />

lies at the centre of curvature, the image is practically independent<br />

of the incoming angle of the light rays. Thus there is<br />

no coma or astigmatism, and the images of stars are points on<br />

a spherical surface at a distance of R/2, where R is the radius<br />

of curvature of the spherical mirror. In photography, the plate<br />

must be bent into the form of the focal surface, or the field<br />

rectified with a corrector lens<br />

55

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