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Distributed energy management algorithm for large-scale wireless sensor networks
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International Symposium on Mobile Ad Hoc Networking & Computing archive
Proceedings of the 8th ACM international symposium on Mobile ad hoc networking and computing table of contents
Montreal, Quebec, Canada
SESSION: Sensor networks table of contents
Pages: 209 - 218  
Year of Publication: 2007
ISBN:978-1-59593-684-4
Authors
Zhenning Kong  Yale University, New Haven, CT
Edmund M. Yeh  Yale University, New Haven, CT
Sponsors
SIGMOBILE: ACM Special Interest Group on Mobility of Systems, Users, Data and Computing
ACM: Association for Computing Machinery
Publisher
ACM  New York, NY, USA
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ABSTRACT

In battery-constrained wireless sensor networks, it is important to employ effective energy management while maintaining some level of network connectivity. Viewing this problem from a percolation-based connectivity perspective, we propose a fully distributed energy management algorithm for large-scale wireless sensor networks. This algorithm allows each sensor to probabilistically schedule its own activity based on its node degree. This mechanism is modelled by a degree-dependent dynamic site percolation process on random geometric graphs. We specify the conditions under which the resulting network is guaranteed to be percolated at all the time. We further study the delay performance of the proposed energy management algorithm by modelling the problem as a degree-dependent first passage percolation process on random geometric graphs.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

1
 
2
G. Lu, N. Sadagopan, B. Krishanamachari, and A. Goel, "Delay eficient sleep scheduling in wireless sensor networks," in Proc. IEEE INFOCOM'05, 2005.
 
3
4
 
5
G. Grimmett, Percolation. New York: Springer, second ed., 1999.
 
6
R. Meester and R. Roy, Continuum Percolation. New York: Cambridge University Press, 1996.
 
7
M. Penrose, Random Geometric Graphs. New York: Oxford, University Press, 2003.
 
8
P. Gupta and P. R. Kumar, "Critical power for asymptotic connectivity in wireless networks," in Stochastic Analysis, Control, Optimization and Applications: A Volume in Honor of W. H. Fleming, pp. 547--566, 1998.
 
9
L. Booth, J. Bruck, M. Franceschetti, and R. Meester, "Covering algorithms, continuum percolation and the geometry of wireless networks," Annals of Applied Probability, vol. 13, pp. 722--741, May 2003.
 
10
M. Franceschetti, L. Booth, M. Cook, J. Bruck, and R. Meester, "Continuum percolation with unreliable and spread out connections," Journal of Statistical Physics, vol. 118, pp. 721--734, Feb. 2005.
11
 
12
O. Dousse, M. Franceschetti, and P. Thiran, "Information theoretic bounds on the throughput scaling of wireless relay networks," in Proc. IEEE INFOCOM'05, Mar. 2005.
 
13
 
14
O. Dousse, M. Franceschetti, N. Macris, R. Meester, and P. Thiran, "Percolation in the signal to interference ratio graph," Journal of Applied Probability, vol. 43, no. 552--562, 2006.
 
15
T. Liggett, "An improved subadditive ergodic theorem," Annals of Prob., vol. 13, pp. 1279--1285, 1985.
 
16
J. Quintanilla, S. Torquato, and R. M. Ziff, "Efficient measurement of the percoaltion threshold for fully penetrable discs," Physics A, vol. 86, pp. 399--407, 2000.
 
17
P. Hall, "On continuum percolation," Annals of Prob., vol. 13, pp. 1250--1266, 1985.
 
18
Z. Kong and E. M. Yeh, "Analytical lower bounds on the critical density in continuum percolation," in Proc. of the Workshop on Spatial Stochastic Models in Wireless Networks (SpaSWiN), April 2007.
 
19
Z. Kong and E. M. Yeh, "Characterization of the critical density for percolation in random geometric graphs." to appear in Proc. of 2007 IEEE International Symposium on Information Theory, June 2007.
20
 
21
O. Häggström, Y. Peres, and J. E. Steif, "Dynamic percolation," Ann. IHP Prob. et. Stat., vol. 33, pp. 497--528, 1997.
 
22
H. Kesten, "Percolation theory and first passage percolation," Annals of Prob., vol. 15, pp. 1231--1271, 1987.
 
23
M. Deijfen, "Asymptotic shape in a continuum growth model," Adv. in Applied Prob., vol. 35, pp. 303--318, 2003.
 
24
R. Durret, Probability: Theory and Examples. Duxbury Press, 2nd ed., 1996.


Collaborative Colleagues:
Zhenning Kong: colleagues
Edmund M. Yeh: colleagues