2016
DOI: 10.1109/tcyb.2015.2502421
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Optimal Decision-Making in an Opportunistic Sensing Problem

Abstract: In this paper, we consider the problem of sensing a finite set of (moving) objects over a finite planning horizon using a set of sensors in prefixed locations that vary with respect to time over a discretized space. Control in this situation is limited and the problem considered is one of opportunistic sensing. We formulate an integer program that maximizes the quality of sensor return given either deterministic or probabilistic (i.e., forecasted) object routes. We examine the computational complexity of the p… Show more

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Cited by 5 publications
(4 citation statements)
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“…e definition of the score function can be mathematically described as equation (2). Generally, the score value of the CPLS represents the final evaluation result.…”
Section: E Continuously Probabilistic Linguistic Setmentioning
confidence: 99%
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“…e definition of the score function can be mathematically described as equation (2). Generally, the score value of the CPLS represents the final evaluation result.…”
Section: E Continuously Probabilistic Linguistic Setmentioning
confidence: 99%
“…e only difference is that the value range is 0 ≤ S(L) ≤ 1 for any ordinary CPLS, while the value range will be −1 ≤ S(L d ) ≤ 1 for the special CPLS. For example, the special score value of the above example can be calculated according to equation (2), and the result is as follows:…”
Section: E Subtraction Between Any Two Cplssmentioning
confidence: 99%
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