Project Cyclops, A Design... - Department of Earth and Planetary ...
Project Cyclops, A Design... - Department of Earth and Planetary ...
Project Cyclops, A Design... - Department of Earth and Planetary ...
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TABLE 5-3<br />
PARAMETER<br />
Wavelength<br />
Transmitter:<br />
Antenna diameter<br />
Number <strong>of</strong> elements<br />
Element diameter<br />
Antenna gain<br />
Peak or CW power<br />
Modulation<br />
Pulse duration<br />
Energy per bit<br />
Effective radiated power<br />
Beamwidth (seconds <strong>of</strong> arc)<br />
OPTICAL<br />
/ \<br />
A<br />
B<br />
1.06_ 1.06#<br />
22.5 cm 22.5 cm<br />
1 I<br />
22.5 cm 22.5 cm<br />
4.4X 10 j _ 4.4X 101<br />
10 _ 2 W lO s W<br />
Pulse<br />
Pulse<br />
10 -9 sec 1 sec<br />
103 J l0 s J<br />
4.4×10_ 3W 4.4×10t*W<br />
1" 1"<br />
INFRARED<br />
MICROWAVE<br />
/ \ / \<br />
A B A B<br />
10.6u 10.6u 3 cm 3 cm<br />
2.25 m 2.25 m 100 m 3 km*<br />
1 1 1 900<br />
2.25 m 2.25 m 100 m 100 m<br />
4.4XI0 _j 4.4X 10 _' 1.1Xl0 _ 9.8X 10 t°<br />
lO s W lO s W lO s W lO s W<br />
Pulse PSK PSK PSK<br />
1 sec 1 sec 1 sec 1 sec<br />
lO s J lO s J lO s J lO s J<br />
4.4X 10_ 6W 4.4X10_ 6W 1.1xl0_ 3W 9.9X 101 sW<br />
1'" 1" 64" 1'"<br />
Receiver<br />
Antenna diameter<br />
Number <strong>of</strong> elements<br />
Element diameter<br />
Atmosphere transmission<br />
Overall Quantum efficiency<br />
Solar background ratio<br />
Noise temperature<br />
Effective RF b<strong>and</strong>width<br />
Detection method<br />
100 m 100 m<br />
400 400<br />
5m<br />
5m<br />
.7 .7<br />
.4 .1<br />
1.2× 10 -3 36<br />
13,600 ° K 13,600 ° K<br />
1 GHz 3 MHz<br />
Photon<br />
Photon<br />
100m 2.25 m 100m 3 km*<br />
1975 1 1 900<br />
2.25 m 2.25 m 100 m 100 m<br />
.5 .5 1 1<br />
.2 .2 .9 .9<br />
1.7X 10 -s 6XI0 -_ .....<br />
1360 ° K 1360 ° K 20 ° K 20 ° K<br />
3kHz t Hz I Hz 1 Hz<br />
Sq. Law Synch. Synch. Synch.<br />
System:<br />
Range limit (1 .y.)<br />
State <strong>of</strong> the Art?<br />
All weather?<br />
26 24<br />
No<br />
No<br />
No<br />
22 41 500 450,000<br />
No Yes Yes<br />
No No Yes Yes<br />
*Array spread out to 6.4 km diameter to avoid vignetting.<br />
arise. The required frequency stability is one part in<br />
10 t°, which is easily realized. Doppler rates would<br />
require correction but are only on the order <strong>of</strong> 1 Hz/sec<br />
before correction. This system has the same collecthtg<br />
area as the first three laser systems.<br />
System B. This system is the same as microwave A, but<br />
the antennas have been enlarged to phased arrays 6.4 km<br />
in diameter to provide I sec <strong>of</strong> arc resolution. The array<br />
elements are assumed to be spaced a little more than<br />
twice their diameter to avoid shadowing at low elevation<br />
angles, so the equivalent clear aperture diameter is<br />
3 km. Arrays <strong>of</strong> these general dimensions are probably<br />
needed for the search phase, so their communication<br />
capabilities are <strong>of</strong> more than academic interest. This<br />
system has the same beamwidth as the laser systems.<br />
Table 5-3 summarizes the characteristics <strong>of</strong> the six<br />
systems studied. We see that all the systems, aside from<br />
practical considerations discussed below, can achieve<br />
communication over interstellar distances, but that the<br />
laser systems have more than one order <strong>of</strong> magnitude<br />
less range. The laser systems can span the distance to<br />
some 20 to 140 stars <strong>of</strong> interest, while microwave<br />
system A can reach about a quarter <strong>of</strong> a million stars <strong>of</strong><br />
interest. Microwave system B can easily reach every star in<br />
the galaxy. I feach transmitting antenna element had a 200<br />
kW phased transmitter, the total power <strong>of</strong> microwave B<br />
would be 180 MW <strong>and</strong> the range would be 20 million<br />
light-years. With microwaves we could communicate not<br />
merely (sic!) over interstellar distances but over intergalactic'<br />
distances.<br />
Why do the laser systems show up so poorly by<br />
comparison? Basically, <strong>of</strong> course, all laser systems suffer<br />
the disadvantage <strong>of</strong> a higher energy per photon than<br />
microwave systems: their effective noise temperature is<br />
high. This disadvantage is partly compensated by the<br />
ease <strong>of</strong> obtaining narrow beams, but once we approach<br />
50