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Fault tolerant multiple event detection in a wireless sensor network
Authors:Torsha Banerjee  Bin Xie  Dharma P Agrawal
Affiliation:OBR Center for Distributed and Mobile Computing, Department of Computer Science, University of Cincinnati, Cincinnati, OH 45221, United States
Abstract:With an increasing acceptance of Wireless Sensor Networks (WSNs), the health of individual sensor is becoming critical in identifying important events in the region of interest. One of the key challenges in detecting event in a WSN is how to detect it accurately transmitting minimum information providing sufficient details about the event. At the same time, it is also important to devise a strategy to handle multiple events occurring simultaneously. In this paper, we propose a Polynomial-based scheme that addresses these problems of Event Region Detection (PERD) by having a aggregation tree of sensor nodes. We employ a data aggregation scheme, TREG (proposed in our earlier work) to perform function approximation of the event using a multivariate polynomial regression. Only coefficients of the polynomial (PP) are passed instead of aggregated data. PERD includes two components: event recognition and event report with boundary detection. This can be performed for multiple simultaneously occurring events. We also identify faulty sensor(s) using the aggregation tree. Performing further mathematical operations on the calculated PP can identify the maximum (max) and minimum (min) values of the sensed attribute and their locations. Therefore, if any sensor reports a data value outside the min, max] range, it can be identified as a faulty sensor. Since PERD is implemented over a polynomial tree on a WSN in a distributed manner, it is easily scalable and computation overhead is marginal. Results reveal that event(s) can be detected by PERD with error in detection remaining almost constant achieving a percentage error within a threshold of 10%10% with increase in communication range. Results also show that a faulty sensor can be detected with an average accuracy of 94%94% and it increases with increase in node density.
Keywords:Aggregation  Critical point  Event boundary  Faulty sensor  Polynomial  Query tree  Spatio-temporal correlation  Threshold
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