mobiluri telekomunikaciis miwispira da Tanamgzavruli sistemebi
mobiluri telekomunikaciis miwispira da Tanamgzavruli sistemebi
mobiluri telekomunikaciis miwispira da Tanamgzavruli sistemebi
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fiWis centrs (fiWebis rgolisaTvis nomriT n es<br />
manZili aRvniSnoT simboloTi a n , n=1,2,..., ); k _ men-e<br />
eqvskuTxa rgolis gverdis gaswvriv rigSi<br />
ganTavsebuli fiWis nomeria, k=0,1,2,...,n-1 (magaliTad,<br />
A <strong>da</strong> B fiWebs mesame rgolSi eqnebaT nomrebi 0 <strong>da</strong><br />
1); aseve aucilebelia rigebi <strong>da</strong>inomros simboloTi<br />
, =0,1,2,3,4,5 nebismieri rgolisaTvis (magaliTad,<br />
mesame rgolis A <strong>da</strong> B fiWebi warmoqmnian rigs nomriT<br />
=0); b k _ manZilia punqtiruli eqvskuTxedis<br />
wvero<strong>da</strong>n fiWis centramde nomriT k me-n-e rgolis<br />
erT rigSi (mag., A fiWisaTvis b 0 =0, xolo B fiWisaTvis<br />
b 1 =R 3 ). nax. 1.12-<strong>da</strong>n gamomdinareobs, rom<br />
a k<br />
n nR 3, n 1,<br />
2,...<br />
;<br />
b kR 3,<br />
k 0,<br />
1,...<br />
n 1.<br />
(1.7)<br />
axla ganvixiloT fiWebis erTi rigi rgolSi<br />
nomriT n (mag., fiWebi A, B rgolSi nomriT n=3).<br />
manZili bs-is lokalur fiWasa <strong>da</strong> am rigis bazur<br />
sadgurebs Soris TiToeuli rgolis yvela<br />
fiWisaTvis ganisazRvreba tolobebiT (kosinusebis<br />
Teorema):<br />
2 2<br />
R 3(<br />
n k nk)<br />
,<br />
C( n,<br />
k )<br />
sa<strong>da</strong>c, k 0, 1,...,<br />
n 1,<br />
n 1,<br />
2,...,<br />
.<br />
Semdeg, cnobili igiveobis gamoyenebiT (sinusebis<br />
Teorema iribkuTxa samkuTxedisaTvis), SeiZleba<br />
moinaxos kuTxe ( n,<br />
k ) , n<br />
3 1<br />
( , ) sin<br />
( , ) .<br />
2 <br />
<br />
<br />
<br />
n k arc<br />
<br />
bkC<br />
n k<br />
<br />
50<br />
C :<br />
a <strong>da</strong> ( n,<br />
k )<br />
am gamosaxulebi<strong>da</strong>n gamomdinare SeiZleba<br />
gamoiTvalos manZili gansaxilvel ma-s, romelic<br />
imyofeba r 0 manZilze Tavisi sabazo sadguri<strong>da</strong>n,<br />
<strong>da</strong> fiWebis centrebs Soris, romlebic rigSi arian<br />
j- nomriT me-n-e rgolSi:<br />
2 2 2<br />
2<br />
2 2<br />
r R ( n k nk)<br />
r 2R<br />
r 3(<br />
n k nk)<br />
cos( ). ,<br />
( n,<br />
k,<br />
l)<br />
3 0 0<br />
( n,<br />
k)<br />
l<br />
aq<br />
π<br />
Φ Φ0<br />
l<br />
3<br />
<br />
_ kuTxea a n <strong>da</strong> r 0 -s Soris, l =0,1,2,...,5,<br />
<br />
0 , maSin fardoba C/I ma-s mimRebSi<br />
6 6<br />
romelic imyofeba r manZilze bs-is lokaluri<br />
0<br />
fiWi<strong>da</strong>n, Caiwereba Semdegi saxiT:<br />
C<br />
I<br />
<br />
2<br />
( r / R)<br />
r<br />
4<br />
0<br />
n1<br />
5<br />
4<br />
( M 1)<br />
/ 2r<br />
M <br />
<br />
0<br />
0<br />
<br />
<br />
n1<br />
k0 l0<br />
51<br />
/ 2<br />
r<br />
4<br />
( n,<br />
k , l )<br />
sa<strong>da</strong>c M _ aqtiur abonentTa <strong>da</strong>saSvebi ricxvia<br />
<br />
erT fiWaSi SeuzRu<strong>da</strong>vi fiWisas.<br />
gavyoT ukanaskneli gamosaxulebis mricxveli <strong>da</strong><br />
mniSvneli R -4 -ze <strong>da</strong> aRvniSnoT<br />
n1<br />
5<br />
4<br />
S ( n,<br />
k , l ) , maSin miviRebT<br />
n1<br />
k 0 l0<br />
C<br />
I<br />
<br />
4<br />
( M 1)<br />
/ 2(<br />
r0<br />
/ R)<br />
( M / 2 ) S<br />
,<br />
r( n,<br />
k,<br />
l)<br />
( n,<br />
k , l ) <strong>da</strong><br />
R<br />
2 4<br />
( r0<br />
/ R)<br />
( r0<br />
/ R)<br />
, (1.8)<br />
aqe<strong>da</strong>n, aqtiuri abonentebis <strong>da</strong>saSvebi ricxvi.<br />
2<br />
4<br />
2(<br />
r / R)<br />
( r<br />
/ R)<br />
M <br />
.<br />
( C / I )<br />
0<br />
0 4<br />
4<br />
S ( r / R)<br />
S ( r / R)<br />
<br />
<br />
kerZod, fardobisas C/I=0,32<br />
0<br />
<br />
0