2013
DOI: 10.1109/tmc.2012.209
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A Tracking System for Wireless Embedded Nodes Using Time-of-Flight Ranging

Abstract: Abstract-In this work we present the design, development and evaluation of a real-time target tracking system for wireless embedded nodes, capable of effectively tracking manoeuvring targets. The proposed tracking system is designed to operate solely on range measurements obtained with the use of a two-way Time-of-Flight method without the need for additional hardware being incorporated in the nodes. To address the challenge of coping with manoeuvring targets, the tracking problem is formulated as a dynamical … Show more

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Cited by 8 publications
(5 citation statements)
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“…If the location information comes from an unknown node, then the value of fits the cascade Gaussian International Journal of Distributed Sensor Networks 7 (1) for every unknown node do (2) open the log file; (3) initialize the position estimate to the entire space; (4) for every row in the file do (5) initialize constraint to ; (6) set pointer to mean 1; (7) while !End of (row) do (8) read mean, stdev; (9) compute new constraint ; (10) = + ; (11) increment pointer to; (12) po in tt oth en extm ea n; (13) end while (14) = ∩ ; (15) end for (16) end for…”
Section: Algorithm Description Is the Location Information Of Nodesmentioning
confidence: 99%
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“…If the location information comes from an unknown node, then the value of fits the cascade Gaussian International Journal of Distributed Sensor Networks 7 (1) for every unknown node do (2) open the log file; (3) initialize the position estimate to the entire space; (4) for every row in the file do (5) initialize constraint to ; (6) set pointer to mean 1; (7) while !End of (row) do (8) read mean, stdev; (9) compute new constraint ; (10) = + ; (11) increment pointer to; (12) po in tt oth en extm ea n; (13) end while (14) = ∩ ; (15) end for (16) end for…”
Section: Algorithm Description Is the Location Information Of Nodesmentioning
confidence: 99%
“…; Output: A series of points represent the final solution min ; (1) for V = 0; V < ; V++ do (2) for ℎ = 0; ℎ < ; ℎ++ do (3) Calculate the non-empty sub-grid set (V, ℎ); (4) for every element in (V, ℎ) do (5) Calculate the minimum cover set (V, ℎ) = MINCOVER( ); (6) M e r g e (V, ℎ) into global mininum cover (V, ℎ) = ⋃ ∈ (V,ℎ) (V, ℎ);…”
Section: Inputmentioning
confidence: 99%
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