Digital Signal Processing Reference
In-Depth Information
Ta b l e 5 . 5
(Continued)
Sensors
Analytical
CBBO
CBBO-DE
2-Stage-CBBO-DE
CDE
CGA
CPSO
ρ =
0 . 5
S1
1.1575
1.1331
1.1346
1.1309
1.0956
1.1332
S2
0.8641
0.8202
0.8218
0.8375
0.7977
0.8334
S3
0.7925
0.8655
0.8579
0.8633
0.8290
0.8456
S4
0.7110
0.1630
0.2273
0.1443
0.0462
0.2466
S5
0.6426
0.6246
0.6178
0.6078
0.8519
0.5773
S6
0.4774
0.4436
0.4932
0.4826
0.2903
0.5087
S7
8.99E-09
0.7289
0.6948
0.7138
0.7070
0.7152
S8
1.53E-09
0
0.0093
0.0057
0.0027
2.32E-05
S9
4.51E-09
4.98E-04
0.0062
0.0064
0.0874
6.46E-04
S10
3.95E-09
0
0.0172
0
0.1389
0.0018
Poptimal
3.8610
3.8580
3.8583
3.8584
3.8630
3.8582
5.6 Conclusion
The present work has considered the problem of optimal power scheduling for the
decentralized detection of a deterministic signal in a WSN with power and band-
width constrained distributed nodes. An efficient optimal power allocation scheme
has the potential of suitably turning off the nodes with poor channels and providing
significant system power savings. In this work, three variants of the BBO algorithm
have been proposed for the optimal power allocation in WSNs. These algorithms
have been compared with three other competing algorithms, i.e., three separately
developed constrained versions of the DE, GA, and PSO algorithms. It has been
shown that the CBBO-DE algorithm has outperformed the other competing algo-
rithms for several types of simulation case studies, including both independent local
observation cases and correlated observation cases. It has also been observed that,
in the case of a large number of sensors, CBBO emerged as the best performer.
Finally, in this work, the fusion center is given the information on channel condi-
tion, assumed to obey Rayleigh fading. For the situation where the channel condition
is changing rapidly, the power allocation needs to be updated dynamically to ensure
an optimum performance. However, if the changes are reasonably slow, there will
be enough time to properly update the power allocation. It can be argued that for ap-
plications operating in a dynamic environment, there are other potential alternatives
using methods for dynamic optimization.
References
1. Abadir, K., Magnus, J.: Matrix Algebra. Econometric Exercises 1. Cambridge University
Press, Cambridge (2005)
2. Akyildiz, I.F., Su, W., Sankasubramaniam, Y., Cayirci, E.: Wireless sensor networks: a survey.
Comput. Netw. 38 , 393-422 (2002)
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