Abstract
In wireless sensor networks, the accurate estimation of distances between sensor nodes is essential. In addition to the distance information available for immediate neighbors within a sensing range, the distance estimation of two-hop neighbors can be exploited in various wireless sensor network applications such as sensor localization, robust data transfer against hidden terminals, and geographic greedy routing. In this article, we propose a two-hop distance estimation method, which first obtains the region in which the two-hop neighbor nodes possibly exist and then takes the average of the distances to the points in that region. The improvement in the estimation accuracy achieved by the proposed method is analyzed in comparison with a simple summation method that adds two single-hop distances as an estimate of a two-hop distance. Numerical simulation results show that in comparison with other existing distance estimation methods, the proposed method significantly reduces the distance estimation error over a wide range of node densities.
Highlights
Wireless sensor networks (WSNs) have been widely researched and are actively being applied to numerous areas, such as environmental sensing, healthcare monitoring, industrial monitoring, and military networking.[1]
We verify that the two-hop distance estimated by the proposed method significantly improves accuracy over a wide range of node densities compared to the distances obtained by other existing distance estimation methods
We considered a method for the estimation of the distance between two-hop neighbor nodes in WSNs
Summary
Wireless sensor networks (WSNs) have been widely researched and are actively being applied to numerous areas, such as environmental sensing, healthcare monitoring, industrial monitoring, and military networking.[1]. For given two single-hop distances, dik and dkj, and the radio range of reference node i, Ri, we compute uarc by equation (3) and obtain the two-hop distance estimate by taking the average of two-hop distances to the points on the arc by equation (5).
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More From: International Journal of Distributed Sensor Networks
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