2021
DOI: 10.1002/ecs2.3571
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Integrating dead recoveries in open‐population spatial capture–recapture models

Abstract: Integrating dead recoveries in openpopulation spatial capture-recapture models.

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Cited by 7 publications
(8 citation statements)
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“…However, we also want to highlight the possibilities of implementing other types of data into the SCR framework for future studies. Multiple data sources, such as recoveries of dead animals, can also be integrated in the SCR framework to increase the precision of estimates (Dupont et al 2021 ). Several methods were recently proposed for incorporating detections of unidentified individuals, leading to more precise estimation (Jiménez et al 2019 , 2021 ; Tourani et al 2020 ).…”
Section: Discussionmentioning
confidence: 99%
“…However, we also want to highlight the possibilities of implementing other types of data into the SCR framework for future studies. Multiple data sources, such as recoveries of dead animals, can also be integrated in the SCR framework to increase the precision of estimates (Dupont et al 2021 ). Several methods were recently proposed for incorporating detections of unidentified individuals, leading to more precise estimation (Jiménez et al 2019 , 2021 ; Tourani et al 2020 ).…”
Section: Discussionmentioning
confidence: 99%
“…Using simulations, we show that the model produces sound inferences on the role of spatial covariates and density dependence in explaining spatial variation in survival. In addition, the model allows for integrating spatial dead recoveries (Dupont et al 2021) and estimates multiple competing sources of mortality with potentially different spatial determinants. The model overcomes a challenge faced by other methods, namely to a obtain population-level assessment of spatial determinants of variation in survival (Royle et al 2018).…”
Section: Discussionmentioning
confidence: 99%
“…The model is composed of four sub-models for 1) density and inter-annual movement, 2) demography, 3) live detections, and 4) dead recoveries. (Royle et al 2014, Bischof et al 2020a, Milleret et al 2020, 2021, Dupont et al 2021). We created two versions of the model.…”
Section: Methodsmentioning
confidence: 99%
“…The first option is using Equation () to fit data that typically arise from area searches for DNA samples of animals, where any individual can be detected more than once within the detection region. The second option is modeling the case where only a single detection per individual is possible within bold-italico$$ \boldsymbol{o} $$ (e.g., dead recoveries, Dupont et al, 2021): lognormalℙ()|,,bold-italicyibold-italicsiθσ=lognormalΛ()|,,obold-italicsiθσ+lognormalλ()|,,bold-italicyibold-italicsiθσ.$$ \mathrm{log}\mathbb{\mathrm{P}} \left({\boldsymbol{y}}_i|{\boldsymbol{s}}_i,\uptheta, \upsigma \right)=-\mathrm{log}\Lambda \left(\boldsymbol{o}|{\boldsymbol{s}}_i,\uptheta, \upsigma \right)+\mathrm{log}\uplambda \left({\boldsymbol{y}}_i|{\boldsymbol{s}}_i,\uptheta, \upsigma \right). $$ If this kind of sampling is repeated over a number of occasions, individual detection locations can be modeled using a binomial point process.…”
Section: Methodsmentioning
confidence: 99%