2021
DOI: 10.1093/icesjms/fsab073
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Predicting abundance indices in areas without coverage with a latent spatio-temporal Gaussian model

Abstract: A general spatio-temporal abundance index model is introduced and applied on a case study for North East Arctic cod in the Barents Sea. We demonstrate that the model can predict abundance indices by length and identify a significant population density shift in northeast direction for North East Arctic cod. Varying survey coverage is a general concern when constructing standardized time series of abundance indices, which is challenging in ecosystems impacted by climate change and spatial variable population dis… Show more

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Cited by 20 publications
(9 citation statements)
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“…Evaluating the fit of predictive process SDMs and validating assumptions about structure involves considerations that are shared among many statistical models, but also includes others that are specific to—or particularly important for—spatial or spatiotemporal modeling. Examples of diagnostics for SDMs include the analysis of temporal or spatial autocorrelation in residuals ( Cressie & Wikle, 2015 ; Ward et al, 2018 ), randomized quantile residuals ( Dunn & Smyth, 1996 ; Hartig, 2021 ), one-step ahead residuals ( Thygesen et al, 2017 ; Breivik et al, 2021 ), residuals from MCMC draws from the posterior ( e.g ., Rufener et al, 2021 ), and examining evidence of non-stationarity. The choice of additional metrics of fit often follows from previous decisions about model structure.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…Evaluating the fit of predictive process SDMs and validating assumptions about structure involves considerations that are shared among many statistical models, but also includes others that are specific to—or particularly important for—spatial or spatiotemporal modeling. Examples of diagnostics for SDMs include the analysis of temporal or spatial autocorrelation in residuals ( Cressie & Wikle, 2015 ; Ward et al, 2018 ), randomized quantile residuals ( Dunn & Smyth, 1996 ; Hartig, 2021 ), one-step ahead residuals ( Thygesen et al, 2017 ; Breivik et al, 2021 ), residuals from MCMC draws from the posterior ( e.g ., Rufener et al, 2021 ), and examining evidence of non-stationarity. The choice of additional metrics of fit often follows from previous decisions about model structure.…”
Section: Methodsmentioning
confidence: 99%
“…There may be a number of applications where making predictions beyond the range of observations may be a goal—examples include using SDMs to predict the spread of invasive species, making predictions into areas that are protected or otherwise physically inaccessible, quantifying range shifts related to warming environments, or identifying effects of habitat restoration for species that are locally extirpated ( e.g ., making predictions based on habitat suitability). Predictions beyond the edges of the sampling domain are expected to be imprecise, however there are cases where such predictions may still be useful ( e.g ., Pearson et al, 2007 ; Breivik et al, 2021 ). As an alternative example, there may be scenarios where the prediction grid should be smaller than the sampling domain: geographic features may constrain some species (freshwater lakes for terrestrial species, or islands in marine applications), or protected areas where sampling is not permitted.…”
Section: Methodsmentioning
confidence: 99%
“…These priors may be useful in cases where estimation is difficult because of identifiability issues or relatively flat likelihood surfaces, or to impart prior information or achieve regularization. Following other recent SPDE implementations in TMB (Osgood-Zimmerman & Wakefield 2021; Breivik et al . 2021), penalized complexity (PC) priors (Simpson et al .…”
Section: Model Descriptionmentioning
confidence: 99%
“…Other studies have applied statistical approaches to infer stock structure (i.e., stock abundance-at-length) from incomplete survey data. In Breivik et al (2021), a model predicts the number of fishes per year and length class in the unsurveyed hauls. It uses a linear combination of multi-variate Gaussian functions dependent on time, location, and length class.…”
Section: Introductionmentioning
confidence: 99%