2018
DOI: 10.1111/2041-210x.13080
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A spatial point process model to estimate individual centres of activity from passive acoustic telemetry data

Abstract: Failure to account for time‐varying detection ranges when inferring space use of marine species from passive acoustic telemetry data can bias estimates and result in erroneous biological conclusions. This potential source of bias is widely acknowledged but often ignored in practice due to a lack of available statistical methods. Here, we describe and apply a spatial point process model for estimating individual centres of activity (COAs) from acoustic telemetry data that can be modified to account for both rec… Show more

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Cited by 12 publications
(10 citation statements)
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References 30 publications
(67 reference statements)
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“…The ability to incorporate potential error in space use estimates due to variable detection patterns (e.g., SAV or other environmental variables) helps interpret animal movements from acoustic tracking (Winton et al 2018;Brownscombe et al 2020). Seasonal and inter-annual changes in the aquatic environment often create highly variable acoustic areas (Jossart et al 2017, Klinard et al 2019) that can alter the ability of receivers to detect animals uniformly.…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…The ability to incorporate potential error in space use estimates due to variable detection patterns (e.g., SAV or other environmental variables) helps interpret animal movements from acoustic tracking (Winton et al 2018;Brownscombe et al 2020). Seasonal and inter-annual changes in the aquatic environment often create highly variable acoustic areas (Jossart et al 2017, Klinard et al 2019) that can alter the ability of receivers to detect animals uniformly.…”
Section: Discussionmentioning
confidence: 99%
“…Fine-scale positioning techniques that use triangulation of simultaneous detections on multiple hydrophones (e.g., Espinoza et al 2011) are not typically feasible in areas with high vegetation due to costs and logistical constraints of deploying enough receivers that are close enough to achieve simultaneous detections. Other studies have aimed to develop methods to account for variable detection efficiency within a study area by weighting seasonal activity space estimates (Brooks et al 2019), correcting the relative number of site-specific detections (Payne et al 2010;Brownscombe et al 2020) or by improving the accuracy of position estimates (e.g., Charles et al 2016;Winton et al 2018).…”
Section: Introductionmentioning
confidence: 99%
“…For future studies aimed at examining relative selection, we suggest grid array designs (Heupel et al, 2006;Kraus et al, 2018) to achieve proportionally representative coverage of areas rather than deployments guided by a priori beliefs of animal space use (Brownscombe et al, 2019b). In addition, detection range and efficiency, should be considered during the array design (Brownscombe et al, 2019b), when constructing COAs (Winton et al, 2018b), when defining available resource units around receivers, or even explicitly in the modeling process (see Brownscombe et al, 2019a). Detection efficiency and range, often limited by physical structure, wind, currents, animal noise, or by human activities may vary greatly across a given study area (Gjelland and Hedger, 2013;Kessel et al, 2014).…”
Section: Benefits Challenges and Considerationsmentioning
confidence: 99%
“…Those that do may use it to pre‐process their data (e.g. Hoenner et al., ; Kessel et al., 2014a), or directly incorporate measurement error into the statistical method (Pedersen & Weng, ; Simpfendorfer et al., ; Winton, Kneebone, Zemeckis, & Fay, ). Measurement error can additionally be used to help numerically optimize the spatiotemporal design of a receiver array before deployment, resulting in a study design with enhanced ability to acquire high‐quality data (Pedersen, Burgess, & Weng, ).…”
Section: Future Directionsmentioning
confidence: 99%
“…State‐space models are hierarchical models that can pair a measurement equation with a model for animal movement, and simultaneously estimate both processes (Auger‐Méthé et al., ). Two notable examples with detection data include: (a) a non‐parametric function for detection probability paired with an Ornstein–Uhlenbeck movement process to estimate the home range of a humphead wrasse ( Cheilinus undulatus ; Pedersen & Weng, ); and (b) a Gaussian decay measurement equation coupled with a binomial spatial point process to estimate centres of activity of a black sea bass ( Centropristis striata ; Winton et al., ). State‐space models have gained popularity for analyzing spatially continuous animal movement data, likely because of their flexibility—multiple measurement error distributions can be included and matched specifically to the tracking technology (e.g.…”
Section: Future Directionsmentioning
confidence: 99%