m
λ = ⋅
= 8
c 3 10
v c s
! " "#$% & ' (
! " # b
≈
B 10 s )*** +
), --
! " "& ' ' (
! $ % & ' '' . b km
. s
/ . 0123 4 ( 2**
b
≈
B 100
3 1)5 . 01)6 )*#4
s
( ' ' ''
7 1
-* 8 dB µ
→
1
mW 10 W
20
9* 8
km 1
km
): -7 % ;"$ ( % < ; " $
0 =
) / > >
λ
∆ < 0
. 1
nm
7 3
2 %
? @
): -- @ '@ % ;"$ (
)A λ µ
• = 0 .
8 m
• !B # % > CD
• $B ;
• 1)*+ Mb
• =
B 45 s
dB
• 20 km
7A λ µ
• = 1 .
3 m E >
• !B # % 0 # ( % & D
• $B # # # %
• 1F*+ Gb
• =
B 1
. 7 s
dB
• 0
.
2 km 2
2A λ µ
• = 1 . 55 m
• !B # % # ( % D
• $B # # # %
• 1-*6 9 *+ Gb
• = ÷
B 2
. 5 10 s
)A 0 , *>
7A ,9>
2A .
?A >
FA > > = 7B
: ! ) % ( " @ & %
) %
7 3 B ( @ G @ 3 B
* +
0 H = = Gb
=
B 2
. 5
): : ) 17)***+
s
): : - ',
): : F > ? ?
7 I;% > I5 &
1F9 F: + )22 "@ & % Gb Gb
5 20 8
): : : !%! s s !B
$B >
7*** 1)-, **+
- . / 0 1
:: % 0 B B
D '% @ 3 ( ' % @ 3 B ( %
@ λ
D ? > 27 >
Gb Tb
= ⋅ ⋅ =
B 10 4 10 32 1
.
28
=
s s
7**7 % > ; & > ; >
) 2 ,/ 1 ) 1
D > ! + > ; > 4 5 J Tb
5
. 12
D , -? = s
Gb
λ =
B 40
% )-* * 7 7F#4 =
s
Tb Gb
=
10 B 100
s s 3
/ 7**)C7**7 7**) 0 /
7**7 )**K 9K
% ! 7**? ! % 40
Tb
• 5
. 12
= s
• ; & . "$ ! ' 4 '3 " >
• @ % ! % /'3 =
• $ !"
BC B I;.
' kb
64
. s
Tb
5
. 12
. s ⋅ 12
5
. 12 10 ≅ ⋅ 7
8 10
L M ⋅ 3
64 10
Mb
− 100
MHz
4 5
. s
⋅ 12
5 . 12 10 ≅ ⋅ 4
5 10
L M ⋅
2 6
10 10 4
) 3 14
I ? • ( / )
• 3 ( / 7
; = ÷ >
n n
n 1
, 48 1
,
5 1 2
1 = ÷
1
, 44 1
, 46
n ; ' & ; ' 7
2
• $
• $
( 5 )
1 6
%
2 ( ϑ ϑ
=
n sin n sin
) i r
1 2
ϑ ϑ
=
7 r i
% (
n n n n
ϑ
ϑ ϑ ϑ ϑ
= °
>
= > = =
90
1 1 1 2
n n
sin sin 1 sin 1 sin
1 2
r i c c c
n n n n
2 2 2 1 5
# ϕ ϕ
> c 2
π n
ϑ ϑ ϕ ϕ ϕ
= = − = = − = − = −
max 2 2 2
2
n sin n sin n sin n cos n 1 sin n 1 n n
1 1 1 1 1 1 2
air i r c
2 n
1
ϑ = −
max 2 2
sin
n n n
1 2
air i −
n n − = − + ≅ − = ∆
∆ = 2 2 2
1 2 n n ( n n )( n n ) 2 n ( n n ) 2 n
; 1 2 1 2 1 2 1 1 2 1
n
1
ϑ = − = ∆ =
max 2 2
sin 2
n n n n NA
1 2 1
air i = ∆
NA n 2
% % %>
1 = ÷
0 .
1 0 . 5
NA
' − −
= n n 1 . 48 1 . 46
n 1
, 48 = ∆ = ⋅ = ∆ = = =
1 2
NA n 2 1
.
48 2 0
.
013 0
.
24 0 .
013
1 1
= 1 . 48
n
1
, 46
n 1
2
ϑ = ° ϑ −
= = °
13 max 1
sin NA 14
i i ϑ °
max
sin sin 14
ϕ
ϑ ϕ − −
= = =
= 1 1
max i
cos cos 80 . 6
n sin n cos c
air i 1 c n 1 . 48
1
ϑ °
sin sin 13
ϕ
ϑ ϕ − −
=
= =
= 1 1
i
cos cos 81
.
25
n sin n cos
air i 1 n 1
.
48
1 6
+ 1
0
" ϕ
/ µ
=
2 a 10 m
& µ
=
2 a 50 m
& H
π 2 2 2
a NA
4
=
M λ 2
2 1
=
B T
b
0 >
T
H 8 E
b
@ ;0"$; ' " ! "$3 '@ % " Ln n
L ϕ
= = = 2
t 1 sin
1 c
v c n
1
n
l L L
= = =
1
t l
2 ϕ ϕ
v c sin sin
c c
; − −
2
n L n L n n L n n n
1 L n n
∆ = − = − = − = = ∆ ∆ =
1 1 1 1 1 2 1
1 1
T t t 1 2
2 1 ϕ 2
sin
c c n c n n c n
2 2
c 2 2
∆
T @
L M 1
∆ > = ∆T <
T T T B 1
" b b B
2
n n
L c
∆ = ∆ < <
1 2
B T B 1 BL ∆
2
n c n
2 1 ⋅
n c bm Mb km
' < = ⋅ =
8
2
BL 4 10 0 .
4
=
n 1
. 5 ∆
2
n s s
1 1
=
n 1 ⋅
Mb km
2 <
∆ < BL 100
0 .
01 N %
s 7
0 @ ;0"$; ' " ! "$3 '@ % "
I ∆
T
0 = > >
#$% @ "@ @ "O
; B # B
) 3 1 1 . 2
( )
− ∆
n 1 ≥
r a
1 α
=
n r
( ) r
− ∆
n 1
1 <
r a
a
α = 2
; α → ∞
; B ∆
∆ 2
n
T 8
c
α = =
= − ∆ 1 BL
2 (
1 )
; ∆
2
8
L c n
1
' H 0'&
@ % ! % /'3
#$ " ; ! dB
50
0'& km 8
) 3 + +
B ω π
2
ω
∇ + =
2 2 2
E n ( ) k E 0 = =
k
0 λ
0 c
ω
n ( )
3 ; ω π
2 n
= = =
k nk 0
λ
v
∂ ∂ ∂ ∂
2 2 2
1 1
+ + + + =
2 2
E E E E n k E 0
z z z z 0 z
ρ ρ ρ ρ φ
∂ ∂ ∂ ∂
2 2 2
z ρ =
≤ n n
a 1
' ρ > =
a n n 2 (
Scarica il documento per vederlo tutto.
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