2016
DOI: 10.1016/j.comcom.2015.10.006
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TDL: Two-dimensional localization for mobile targets using compressive sensing in wireless sensor networks

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Cited by 22 publications
(12 citation statements)
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“…Consider a discrete signal denoted by vector xN×1. If x is sparse enough, that is, K=||boldx||0N, it is possible to reconstruct x from M measurements produced by a proper linear transform Φ [14,15]: yM×1=ΦM×NxN×1…”
Section: Related Work and Motivationmentioning
confidence: 99%
See 1 more Smart Citation
“…Consider a discrete signal denoted by vector xN×1. If x is sparse enough, that is, K=||boldx||0N, it is possible to reconstruct x from M measurements produced by a proper linear transform Φ [14,15]: yM×1=ΦM×NxN×1…”
Section: Related Work and Motivationmentioning
confidence: 99%
“…However, it is NP-hard if directly solving the problem. Fortunately, when boldΦboldΨ satisfies the restricted isometric property (RIP), there is an alternative kind of approach seeking to solve the l1 norm minimization problem instead of the l0 norm-based problem [15]. Therefore, we have boldafalsebold^=argminαfalse˜double-struckRN||bold-sans-serifαfalsebold˜|false|1, s.t. boldyM×1=boldΦM×NboldΨN×Nbold-sans-serifαN×1where bold-sans-serifαfalsebold˜ is the recovered signal in the representation basis.…”
Section: Related Work and Motivationmentioning
confidence: 99%
“…Sensor nodes effectively sense the environmental and physical situations with greater accuracy and are actively interpreted in the areas of disaster management, tracking the vehicle, geographical routing and Global positioning system [1, 2]. There is a large consumption of energy during the transmission of the data, to maximise the lifetime of the network and minimise the energy consumption, there is a requirement of the even distribution of load, and there should be a reduction in the network communication.…”
Section: Introductionmentioning
confidence: 99%
“…To deal with this challenge, compressive sensing (CS) [9] has been introduced to locate targets from the less number of measurements in terms of the intrinsic sparse nature of target localization [10]. Formally, the CS-based target localization problem can be transformed into the sparse recovery of l1-norm minimization [11,12].…”
Section: Introductionmentioning
confidence: 99%