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Astronomy Principles and Practice Fourth Edition.pdf

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366 Radio telescopes<br />

The record from the arrangement is depicted in figure 21.15(ii) displaying that the fringe amplitude has<br />

doubled <strong>and</strong> that the effects of P B <strong>and</strong> P S have been removed.<br />

Problems of source identification, occurring with the two-beam interferometer as a result of the<br />

strong secondary lobes, are generally reduced by using multi-element interferometers. The designs<br />

normally allow the separations between the elements to be adjusted from day to day. For example, the<br />

Ryle Telescope W21.3 at the Mullard Radio <strong>Astronomy</strong> Laboratory of the University of Cambridge, is an<br />

eight-element interferometer operating at 15 GHz. The components are 13 m Cassegrain antennas on<br />

an east–west baseline. Four antennas are mounted on a 1·2 km rail track with the others fixed at 1·2km<br />

intervals. Baselines between 18 m <strong>and</strong> 4·8 km are, therefore, available in a variety of configurations.<br />

Long baseline interferometry (LBI) is also possible by linking the outputs from individual<br />

elements located at separated operating stations in such a way that the phase information is preserved.<br />

An LBI array known as MERLIN (Multi-Element Radio-Linked Interferometer Network) uses<br />

microwave communication links to send signals from its seven radio observatories in Engl<strong>and</strong> to a<br />

computer system at Jodrell Bank, Cheshire, to make detailed maps of radio sources. With some 15<br />

baselines ranging from 6 to 217 km in length, it can achieve a resolution of 0·05 arc sec.<br />

21.6.3 Very long baseline interferometry<br />

In principle, <strong>and</strong> practice, very large distances between two or more radio telescopes can be used to<br />

obtain high resolution in measuring a radio source’s coordinates without the stations having direct<br />

or real time links. This is done by the principle of Very Long Baseline Interferometry (VLBI).<br />

Baselines between the radio telescopes have been extended in some arrays to thous<strong>and</strong>s of kilometres<br />

by employing simultaneously several radio astronomy observatories.<br />

With very accurate timekeeping methods available, the radio telescopes’ signals are recorded<br />

individually but synchronously with accurate time markers added as the sky moves across each of<br />

the apertures. By adding the recorded signals together at some future convenient time, keeping their<br />

recorded times accurately matched, an interference pattern is produced, corresponding to the one that<br />

would have been produced if the signals had been combined at the actual time of the observations.<br />

The Australia Telescope National Facility (ATNF) uses eight radio antennas located at three<br />

observatories in New South Wales. It has a baseline of 300 km. Like MERLIN, the antennas can be<br />

used individually or in various combinations <strong>and</strong> combines the principles of both VLBI <strong>and</strong> aperture<br />

synthesis.<br />

The Very Long Baseline Array (VLBA) operated by the US National Radio <strong>Astronomy</strong><br />

Observatory with headquarters at Socorro, New Mexico, consists of an array of ten radio telescopes<br />

situated with all but two in the continental USA, the others being on Hawaii <strong>and</strong> the Virgin Isl<strong>and</strong>s.<br />

With a maximum baseline of 8000 km, the VLBA can achieve a resolution of 0.001 arc sec, some 50<br />

times better than the Hubble Space Telescope.<br />

In principle, putting a radio telescope in a spacecraft or on the Moon to be used in conjunction<br />

with one or more situated on Earth should give baselines of hundreds of thous<strong>and</strong>s of kilometres with<br />

resolutions orders of magnitude better than those obtained by the VLBA.<br />

21.7 Aperture synthesis<br />

Any large telescope aperture can be considered as being made up of a grid of small elements, each<br />

collecting energy <strong>and</strong> transferring it to a common receiver. At this point, all the contributions are<br />

added according to the phase.<br />

Suppose that an aperture is taken as comprising N elements of equal area. The contribution from<br />

each element will produce an interference pattern with each of the other N − 1 elements. The overall<br />

effect is equivalent to the resultant of N(N − 1)/2 superposed interference patterns from pairs of<br />

elements. The spacing of the interferometers ranges from adjacent elements to a maximum across the

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