2006 3rd Annual IEEE Communications Society on Sensor and Ad Hoc Communications and Networks 2006
DOI: 10.1109/sahcn.2006.288510
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Distance Matrix Reconstruction from Incomplete Distance Information for Sensor Network Localization

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Cited by 61 publications
(79 citation statements)
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“…Fully connected network assumption is one obvious drawback of the proposed approaches. In case of partially connected isotropic networks, it is possible to use the average hop length and hop counts between indirectly connected nodes [5] or other means [16] to deduce the remaining requisite distances for the multidimensional similarity matrix construction. Or we can borrow the idea of [17] by building local maps from the fully connected subsets in the WSNs and then patching them together for global positioning.…”
Section: Discussionmentioning
confidence: 99%
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“…Fully connected network assumption is one obvious drawback of the proposed approaches. In case of partially connected isotropic networks, it is possible to use the average hop length and hop counts between indirectly connected nodes [5] or other means [16] to deduce the remaining requisite distances for the multidimensional similarity matrix construction. Or we can borrow the idea of [17] by building local maps from the fully connected subsets in the WSNs and then patching them together for global positioning.…”
Section: Discussionmentioning
confidence: 99%
“…In the conventional MUSIC approach, the DOAs are estimated from the noise subspace through a line search or nonlinear optimization. On the other hand, in the full-set subspace algorithm, a closed-form expression of (20) is available for estimation of the node positions as they are linear in (15) or (16).…”
Section: A Full-set Subspace Algorithmmentioning
confidence: 99%
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“…♦ It would also be interesting to apply the methods of this section to sensor network localization problems requiring the reconstruction of an incomplete distance matrix. See, for example, [21,35,25]. The five proteins not shown in Figure 2.…”
Section: 12])mentioning
confidence: 99%
“…The distance matrix after applying a simple transformation has very low rank as stated through the following lemma [23]. Lemma 1.…”
Section: Euclidean Distance Matrix Completionmentioning
confidence: 99%