Global Positioning System Reference
In-Depth Information
TABLE 3.7. Almanac parameters
Parameter
No. of Bits
Scale Factor
Unit
SV ID
7
1
dimensionless
a
2 11
m 1 / 2
24
2 21
e
16
dimensionless
i 0 (relative to 56 )
2 19
16
semicircle
2 23
0
24
semicircle
˙
2 38
16
semicircle/s
2 23
ω
24
semicircle
2 23
µ
24
semicircle
2 20
a f0
15
s
2 38
a f1
11
s/s
SV SHS
5
dimensionless
SV DHS
3
dimensionless
Data ID
2
dimensionless
IODA
2
dimensionless
t 0a
8
4096
s
WN a
8
1
week
Two parameters tell the satellite's signal component health SV SHS and the satel-
lite's navigation data health SV DHS . In the almanac the applicable navigation data
structure for each satellite is defined by Data ID . The IODA identifies an almanac
batch unambiguously. The update rate being slow, two bits are sufficient. All pa-
rameters are described in Table 3.7.
3.5
The Received L1 OS Signal
Let the total received power be P , the transmission delay (traveling time) be
τ
,
the carrier frequency offset be
f (Doppler), and the received phase be
θ
.Then
the received L1 OS signal can be written as
89 2 P
3
s d (
cos 2
τ) + θ .
ϕ(
t
) =
0
.
t
τ)
s p (
t
τ)
π(
f
f
)(
t
(3.28)
The data channel and the pilot channel are denoted by d and p , respectively. The
coefficients s d and s p are products of code sequences and subcarriers with sine
phasing.
From the observation
ϕ(
t
)
we want to estimate
τ
,
f ,and
θ
. The first step is
to find global approximate values of
τ
and
f , which is called signal acquisition .
The second step is a local search for
τ
,
f , and possibly
θ
.If
θ
is estimated,
the search is called coherent signal tracking . If the carrier phase
θ
is ignored, the
search is called noncoherent signal tracking .
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