Global Positioning System Reference
In-Depth Information
chosen to be the decision variable
m
=
1
max
S
(
B
−
C
)
,
m
,
S
(
B
+
C
)
,
m
M
=
S
CC
M
(55)
The analytical expressions of the performance parameters of these strategies are presented in
(Ta et al., 2010).
6.2 Performance analyses
Fig. 13 clearly shows the improvement of the joint data/pilot strategies over the conventional
SC. The benchmark values
P
fa
10
−
3
0.9 for the hypothesis testing in GNSS
receivers are used to quantitatively estimate the improvement.
=
and
P
d
=
When only one full code
2.8 (dB
)
1
.8 (d
B
)
Joint Strategies
$
$
&
&
10
−
3
: (a)
Fig. 13. Detection probability of all the strategies vs.
C
/
N
0
values when
P
fa
=
M
=
1; (b)
M
=
50
period is considered (i.e.
M
=
1), as shown in Fig. 13(a), the joint data/pilot strategies holds
the sensitivity enhancement
3 dB over the conventional SC. Among the joint strategies, the
assisted (B-C) outperforms the others, because the assistance data always guarantees the local
generated signal matching the most to the received one. As for the other stand-alone joint
strategies, the difference in
P
d
is small, but one still can realize that CC is the best one.
When
K
∼
50, the assisted (B-C) is far better than the others, because the coherent combination
applied in this strategy brings more performance improvement than the other strategies using
the non-coherent technique suffering from the squaring loss phenomenon. This loss also
reduces the enhancement (from 2.8 dB to 1.8) dB) of the stand-alone joint strategies with
respect to the SC, see Fig. 13(b). Among the stand-alone joint strategies, in this scenario,
DC takes the position of CC to be the best.
=
×
While (B
C) degrades significantly, because
unlike
K
1, to secure the accumulation, the absolute values of the differential
operation's outputs are used in the non-coherent combination. This fact makes the averaging
not thorough.
=
1, for
K
>
Fig. 14 shows the
T
A
values of all the strategies. It should be note that
T
A
simultaneously
consider the influences of both the computational complexity and the sensitivity of a strategy.
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