Processing Workshop Proceedings, 2004 Sensor Array and Multichannel Signal
DOI: 10.1109/sam.2004.1503021
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Target location estimation in sensor networks using range information

Abstract: We consider the problem of target location estimation in the context of large scale, dense sensor networks. We model the probability of detection in each sensor, p d , as a function of the distance between the sensor and t h e target. Based on a binary (dctection vs. no detection) information from each sensor and the model of p d , we propose two different fusion rules for estimating the target location: a maximum likelihood estimate and an empirical risk minimization method. Moreover, we also consider the cas… Show more

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Cited by 22 publications
(18 citation statements)
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“…Let di E {0,1} be the result of the i-th node in the active set (1 if detection occurs, 0 otherwise), and D represent the agglomeration of the Na nodes, i.e., D = (d1,...dN). The likelihood that the target is located at (x,y) is given by (see also [5] Ri(X,y)= _(-x) +( yi)2…”
Section: Sensor Network and Trackingmentioning
confidence: 99%
“…Let di E {0,1} be the result of the i-th node in the active set (1 if detection occurs, 0 otherwise), and D represent the agglomeration of the Na nodes, i.e., D = (d1,...dN). The likelihood that the target is located at (x,y) is given by (see also [5] Ri(X,y)= _(-x) +( yi)2…”
Section: Sensor Network and Trackingmentioning
confidence: 99%
“…For all simulations, P F A = 0.001, SN R 1 = 67.6db, λ = 2, μ = 1, and the deployment area is 1 km 2 . The purpose of the experiments is to validate the bound for connectivity given by (10) and the ability of the formula for the mean-squared error given by (20) to predict the performance of centroid estimator and the maximum likelihood estimator (MLE) algorithm proposed in [9]. We ran one-thousand Monte-Carlo simulations fixing = 0.03 and empirically calculated that the smallest constant c in (10) that guarantees the network is connected with probability larger than 97% is c ≈ 1.5166.…”
Section: Mathematical Model Of Localizationmentioning
confidence: 99%
“…As in [10], simple sensors have only the capability of sensing their coverage area, compute binary information and transmit data to complex sensors. Binary information is encoded by a 1 if sensor detects something crossing its coverage area and by a 0 otherwise.…”
Section: The Sensor Network Architecturementioning
confidence: 99%
“…Binary information is encoded by a 1 if sensor detects something crossing its coverage area and by a 0 otherwise. Complex sensors, instead, have computation capabilities; they are able to locate the target by applying the maximum likelihood estimation algorithm described in [ 10].…”
Section: The Sensor Network Architecturementioning
confidence: 99%
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