| Literature DB >> 25412220 |
Ming-Hui Tsai1, Yueh-Min Huang2.
Abstract
Wireless sensor networks (WSNs) have emerged as a promising solution for various applications due to their low cost and easy deployment. Typically, their limited power capability, i.e., battery powered, make WSNs encounter the challenge of extension of network lifetime. Many hierarchical protocols show better ability of energy efficiency in the literature. Besides, data reduction based on the correlation of sensed readings can efficiently reduce the amount of required transmissions. Therefore, we use a sub-clustering procedure based on spatial data correlation to further separate the hierarchical (clustered) architecture of a WSN. The proposed algorithm (2TC-cor) is composed of two procedures: the prediction model construction procedure and the sub-clustering procedure. The energy conservation benefits by the reduced transmissions, which are dependent on the prediction model. Also, the energy can be further conserved because of the representative mechanism of sub-clustering. As presented by simulation results, it shows that 2TC-cor can effectively conserve energy and monitor accurately the environment within an acceptable level.Entities:
Year: 2014 PMID: 25412220 PMCID: PMC4279565 DOI: 10.3390/s141121858
Source DB: PubMed Journal: Sensors (Basel) ISSN: 1424-8220 Impact factor: 3.576
Figure 1.Two tiers hierarchical architecture is composed of physical and virtual clusters.
Figure 2.Using k concrete data readings to forecast the next Δ data readings.
Figure 3.The role transition of nodes during virtual cluster construction (VCC) process. (a) sensor nodes within a physical cluster; (b) some ub-vchs are absorbed by the ub-vch with max (scw); (c) vchs are determined after VCC procedure.
Simulation environment.
| Network size | 1000 m × 1000 m |
| Number of nodes | 500, 750, 1000, and 1250 |
| Signal range | 150 m |
| Sensing interval ( | 5 (s) |
| Ratio of Δ to | 1/6 |
| Pre-specified basis function ( | |
| Error threshold ε (| | 0.1* |
| Upper bound of spatial correlated weight ( | 0.8 |
| Lower bound of spatial correlated weight ( | 0.2 |
Figure 4.The time at which half of the node are dead.
Figure 5.The accuracy of 2TC-corr in monitoring environment.