Finally, the revolutionary optical design, especially the
f/1 borosilicate honeycomb primary mirrors, permit the entire LBT to be housed
in a very compact and, hence, low cost structure. Compared to other designs such
as Keck and the VLT, the rigid, honeycomb primaries also permit simple (and
hence low operating cost) mirror support systems. LBT is the most cost effective
project of the current generation of large telescopes under construction in
terms of cost per collecting area (the primary measure of power in a telescope).
LBT will cost $660,000 (1989 dollars) per square meter of collecting area. Other
8 to 10-m class, ground based telescope projects have or will cost significantly
(two to four times) more while providing less capability per square meter.
In short the LBT offers a very wide range of superlative
performance characteristics (sensitivity, spatial resolution, wide field) for
low capital and operating cost. It is applicable to almost all areas of
astronomical research; some typical examples are given below.
Creating Pictures Showing Fine
Angular Detail
Since the high angular resolution faint object imaging
capability is such a key element in the LBT project, some further discussion of
this aspect of the design is given below.
Measuring the finest distinguishable angular detail
requires the telescope to be used with beam-combining of the light collected
from the separate mirrors. However, the detail that can be seen depends on the
rotation of the sky with respect to the baseline provided by the telescope and
on the full range of possible baselines covered. These two criteria lead to the
desired condition called "full coverage of the UV plane".
At the University of Arizona, the technique of "tomographic"
image reconstruction has been explored using simulated observations at just
three position angles (just as in a medical "CAT" scan, an image of a slice of
the brain is obtained by looking through the head from different directions).
These show that it is possible to reconstruct images from the LBT with the
angular resolution of a 22.8- meter telescope.

The gains are illustrated in this figure to the left, which shows
at top left an image as it would be resolved with a 22.8-meter telescope. At the
bottom left, this picture is seen as it would be seen with a single eight-meter
telescope. The loss of all the detail is very obvious. At the bottom right the
same picture appears as observed with one position angle at the LBT. It shows
how the LBT places fringes on each point-like portion of the image. When we
combine pictures taken with these fringes at three different angles, the fringes
cross and give information about the exact placement of the point of light,
distinguishing other points of light close to it. It is the crossings of these
fringes that allow us to reconstruct a high resolution image. The reconstructed
image is shown at top right. Comparison of it with the image yielded by a
22.8-meter telescope shows that the LBT provides the same detail. The
improvement over the performance of a single eight-meter telescope is shown
dramatically by comparing the top right and bottom left images.
Another strength of the LBT design is the large field of
view that can be imaged with optimal quality. Imaging with the other telescopes
is limited to a much smaller patch of sky because in general the telescope
baseline is not perpendicular to the direction of the incoming light. The net
result is a requirement for complex path length correction optics which
dramatically limit the field of view. Thus the effective LBT field is limited
only by the atmosphere (approximately 2 arc minutes at 2.2 microns) while that
of the other telescopes is restricted to a few arcseconds.
While the mirror spacing in the VLT and Keck telescope
arrays is larger, they do not have full coverage of the UV plane, so imaging
will always be ambiguous. On the other hand, the apertures are wider apart than
at the LBT, so for some specialized work the other two telescopes will achieve
higher resolution. The most likely examples are objects with simple structure
such as binary stars in which the only quantities to be measured are separation
and relative brightness. Thus, the LBT will be unique in making high resolution
true images even on faint objects while the VLT and Keck pair will complement
this capability by extending the angular resolution to simple structures.
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Examples of
LBT Science from Cosmology to Planet Formation