2013 IEEE International Conference on Acoustics, Speech and Signal Processing 2013
DOI: 10.1109/icassp.2013.6638425
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Received signal strength-based sensor localization in spatially correlated shadowing

Abstract: Wireless sensor localization using received signal strength (RSS) measurements is investigated in this paper. Most studies for RSS localization assume that the shadowing components are uncorrelated. However in this paper, we assume that the shadowing is spatially correlated. Under this condition, it can be shown that the localization accuracy can be improved if the correlation among links is taken into consideration. Avoiding the maximum likelihood (ML) convergence problem, we derive a novel semidefinite progr… Show more

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Cited by 31 publications
(30 citation statements)
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References 23 publications
(70 reference statements)
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“…This minimum distance is called far-field distance [57]. Far-field distance, , is given by (56) where and represent the largest linear dimension of antenna and carrier wavelength respectively. Now, far-field distance for the Crossbow motes can be computed as in (57) for placing the receiving mote.…”
Section: B Experimental Results On Real-time Node Localization and Tmentioning
confidence: 99%
See 1 more Smart Citation
“…This minimum distance is called far-field distance [57]. Far-field distance, , is given by (56) where and represent the largest linear dimension of antenna and carrier wavelength respectively. Now, far-field distance for the Crossbow motes can be computed as in (57) for placing the receiving mote.…”
Section: B Experimental Results On Real-time Node Localization and Tmentioning
confidence: 99%
“…To account for spatial correlation due to shadow fading [56] in an indoor environment, following model of covariance matrix can be used (55) where denotes the covariance matrix between th anchor and th node.…”
Section: A Experimental Conditionsmentioning
confidence: 99%
“…, N. It is known from Equation (3) that Q can be transformed into white noise using the Cholesky decomposition as Q = BB T with lower-triangular matrix B. This implies a linear transformation n = Bw, where w ∼ N (0, σ 2 I N ), and I N is the order-N unity matrix [17]. Let P = (P 1 , P 2 , · · · , P N ) T ∈ R N be the vector of observations given by Equation (1).…”
Section: The System Modelmentioning
confidence: 99%
“…The figure shows that |ν| 1 in this case. Therefore, when the absorption coefficient α f is sufficiently small, it is reasonable to approximate Equation (17) by using the first-order Taylor expansion about ν = 0 as follows:…”
Section: Target Localization In the Unknown Transmit Power Casementioning
confidence: 99%
“…, g is the path loss exponent (PLE), and in this article, we assume that the propagation with respect to all anchor nodes can be accurately modeled using the same PLE g which usually varies between 2 and 4 according to different propagation environment, 19 let n = (n 1 , n 2 , . .…”
Section: System Model and Problem Formulationmentioning
confidence: 99%