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Article Dans Une Revue Environmental and Ecological Statistics Année : 2016

Sampling for weed spatial distribution mapping need not be adaptive

Résumé

Weeds are species of interest for ecologists because they are competitors of the crop for resources but they also play an important role in maintaining biodiversity in agroecosystems. To study their spatial distribution at the field scale, only sampled observations are available due to the cost of sampling. Weeds sampling strategies are static. However, in the domain of spatial sampling, adaptive strategies have also been developed with, for some of them, an important on-line or off-line computational cost. In this article we provide answers to the following question: Are the current adaptive sampling methods efficient enough to motivate a wider use in practice when sampling a weed species at a field scale? We provide a comparison of the behaviour of 8 static strategies and 3 adaptive ones on four criteria: density class estimation, map restoration, spatial aggregation estimation, and sampling duration. From two weeds data sets, we estimated six contrasted Markov Random Field (MRF) models of weed density class spatial distribution and a model for sampling duration. The MRF models were then used to compare the strategies on a large set of simulated maps. Our main finding was that there is no clear gain in using adaptive sampling strategies rather than static ones for the three first criteria, and adaptive strategies were associated to longer sampling duration. This conclusion points out that for weed mapping, it is more important to build a good model of spatial distribution, than to propose complex adaptive sampling strategies.
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Dates et versions

hal-02640008 , version 1 (28-05-2020)

Identifiants

Citer

Mathieu Bonneau, Nathalie Dubois Peyrard Peyrard, Sabrina S. Gaba, Régis Sabbadin. Sampling for weed spatial distribution mapping need not be adaptive. Environmental and Ecological Statistics, 2016, 23 (2), pp.233 - 255. ⟨10.1007/s10651-015-0337-4⟩. ⟨hal-02640008⟩
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