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Path Loss between Rx and Tx
160
LOS
NLOS
weighted
140
120
100
80
60
40
Height of Tx = 1.5 & Rx = 1.5m
20
0
0.5
1
1.5
2
2.5
3
Distance between Rx and Tx in logscale
Fig. 7.2 The weighted average path-loss model that combines LOS and NLOS propagation using
a smooth transition model as proposed in [ 4 ]
We fix the transmitter power to
P =-
27 dBW
and the receiver sensitivity to
tx
-
131dBW
and its noise floor to
N =-
112 dBW
, such that
ppr =
0.5
occurs at
d = . These receiver and transmitter characteristics correspond approximately
to an IRIS mote specification.
When
65 m
σ , the packet reception probability at each value of d becomes itself
a stochastic variable with a given spread of values around those depicted in Fig. 7.1 .
The
0
dB
σ model simply extends the UDG by introducing concentric probability
of packet reception contours as shown in Fig. 7.1b , but the
0
dB
model cannot
σ
>
0
dB
account for the fact that the spatial random field, ()
x σ , possesses a characteristic
spatial correlation length, 50 d in a meaningful way, since cumulative outage
probabilities will always result in a circularly symmetric model.
7.4
Spatially Correlated Shadow Fading
Modeling the spatially correlated nature of shadow fading can be achieved through
a variety of models of varying sophistication [ 6 and references therein]. We choose
a conceptually simple-to-understand method that is not particularly computationally
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