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Figure 8<br />
Electron micrograph of a portion of the<br />
atrface of a glass collimatoL based on<br />
the so-called microchannel plate. The<br />
main use of the miuochannel plate in<br />
X-ray astronomy is to amplify the<br />
image. The system of empty gJass<br />
capillaries can aTso be used to focus X<br />
ruys (the Kumakhov lens).<br />
role of the diffraction-induced blurring<br />
is not as significant (for the<br />
range of sizes used in the experiment)because<br />
the wavelength of an<br />
X-ray photon is far less than that of<br />
a photon of visible radiation.<br />
It's also interesting to determine<br />
how the optical characteristics of a<br />
polyporoid layer depend on the parameters<br />
of the pore-tubes-that is,<br />
on the diameter D andlength I. The<br />
optical properties of any collimator (a<br />
polyporoid layer included) are characterrzed<br />
first of all by the dependence<br />
of the transmittance 7 on the angle u<br />
between the collimator axis and the<br />
direction of a parallel beam. You may<br />
be tempted to try a third experiment<br />
(1)<br />
t-<br />
r(a)= q2!999 |<br />
,r.rin<br />
TEL<br />
.DD<br />
where - arctan- ( 61 < arctarr-<br />
LL<br />
l2l 7(u)= 4<br />
where 0<br />
Figure 9<br />
Ir4;Y<br />
\l t'o )<br />
-D<br />
L<br />
?[,...o, o -1g i r-f " I l''.l,<br />
;1""'""t e['I'el,J]'<br />
llSV HlS, Sl{ 3, &r.r*<br />
P olymer porous collimator.<br />
to measure the function flo), but try<br />
to find it theoretically instead. This<br />
task will be of particular interest to<br />
math aficionados. Here I'11 merely<br />
give the result: see equation (1) in<br />
the box below, where 7, is the maximum<br />
transmittance of the collimator<br />
(at cr : 0). When the angular view<br />
of the collimator is small-that is,<br />
u