2013
DOI: 10.3182/20130925-3-fr-4043.00009
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Optimal Location of a Mobile Sensor Continuum for Environmental Monitoring

Abstract: In this paper, a nonlinear conservation law is proposed for the goal of optimal location of a mobile sensor continuum. The monitoring of pollution on a 2D domain is used throughout the paper to illustrate the effectiveness of the proposed approach.

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Cited by 3 publications
(4 citation statements)
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“…Landslides, avalanches, lava flows, mudflows LIDAR, satellite, stress sensors, crowdsensing [Terzis et al (2006)], [Thuro et al (2017)] Pollution Pollutant sensors, crowdsensing [Georges (2011)], [Georges (2013a)], [Georges (2013b)], [Boubrima et al (2015)]), [Kouichi et al (2016)]) [Georges (2017)])…”
Section: Some Existing Ospp Applicationsmentioning
confidence: 99%
“…Landslides, avalanches, lava flows, mudflows LIDAR, satellite, stress sensors, crowdsensing [Terzis et al (2006)], [Thuro et al (2017)] Pollution Pollutant sensors, crowdsensing [Georges (2011)], [Georges (2013a)], [Georges (2013b)], [Boubrima et al (2015)]), [Kouichi et al (2016)]) [Georges (2017)])…”
Section: Some Existing Ospp Applicationsmentioning
confidence: 99%
“…Knowing the optimal sensor density distribution, ensuring the actual location of the sensors has to be investigated. A comparison of the here-proposed observability index with the one proposed in Georges (2013), and the influence of the number of considered modes (N × M ) have also to to be investigated in some future works. …”
Section: A Numerical Examplementioning
confidence: 99%
“…Rather than solving optimal sensor location problem (47) by using a gradient-based navigation scheme for a limited number of N s sensors, and as in Georges (2013), a conservation law governing the behavior of a mobile sensor crowd towards an optimal sensor configuration is now derived, which only requires a rather simple numerical simulation. Following the same approach as in Canizo (2012) or Colombo (2012) for crowd modeling, the following 2D conservation law is proposed, if the conservation of sensor density denoted ρ(X, t), X ∈ Ω, w.r.t.…”
Section: A Conservation Law For the Optimal Location Of A Sensor Crowdmentioning
confidence: 99%
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