2016
DOI: 10.1214/15-aoas890
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Capture–recapture abundance estimation using a semi-complete data likelihood approach

Abstract: Capture-recapture data are often collected when abundance estimation is of interest. In this manuscript we focus on abundance estimation of closed populations. In the presence of unobserved individual heterogeneity, specified on a continuous scale for the capture probabilities, the likelihood is not generally available in closed form, but expressible only as an analytically intractable integral. Model-fitting algorithms to estimate abundance most notably include a numerical approximation for the likelihood or … Show more

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Cited by 32 publications
(72 citation statements)
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“…Formulating open population SCR as a HMM incorporates CJS and JS models into a general framework and allows marginalization over life histories and movement to be achieved with computational efficiency, making more complex modeling and model selection practically feasible. Maximum likelihood estimation leads to similar inference compared with a data augmentation, Bayesian approach; furthermore, marginalization could be used in the Bayesian context with a semi‐complete data likelihood (King et al ., ). Overall, the presented framework is flexible and open to extension: alternative movement models, life histories with more states (eg, temporary emigration), and incorporation of observed states (ie, dead recoveries or recorded births).…”
Section: Resultsmentioning
confidence: 97%
See 1 more Smart Citation
“…Formulating open population SCR as a HMM incorporates CJS and JS models into a general framework and allows marginalization over life histories and movement to be achieved with computational efficiency, making more complex modeling and model selection practically feasible. Maximum likelihood estimation leads to similar inference compared with a data augmentation, Bayesian approach; furthermore, marginalization could be used in the Bayesian context with a semi‐complete data likelihood (King et al ., ). Overall, the presented framework is flexible and open to extension: alternative movement models, life histories with more states (eg, temporary emigration), and incorporation of observed states (ie, dead recoveries or recorded births).…”
Section: Resultsmentioning
confidence: 97%
“…Bayesian SCR models (Royle et al ., ) obtain inference by sampling activity centers within a Markov chain Monte Carlo (MCMC) algorithm, using the full joint likelihood of detection parameters and activity centers. Alternatively, Bayesian inference can be obtained from the semi‐complete data likelihood where integration over activity centers is achieved by quadrature (King et al ., ).…”
Section: Introductionmentioning
confidence: 97%
“…Frequentist inference tends to be faster, because the data augmentation Markov chain Monte Carlo methods implemented for Bayesian inference can be much more computationally demanding. This may change with the advent of a more efficient Bayesian method by King et al (2016). Bayesian methods are more easily able to deal with open population models in which there is temporal dependence in the state of the population, with situations in which only a fraction of the population is marked, and in which there is spatial correlation in individuals' locations.…”
Section: Discussionmentioning
confidence: 99%
“…multimark is also the first capture-recapture software to implement generalized Bayesian multimodel inference based on the RJMCMC algorithm proposed by Barker and Link (2013). Relative to previous applications using multiple marks (Bonner and Holmberg 2013;McClintock et al 2013), the relatively fast computation times of the package are attributable to its use of "semicomplete" data likelihoods (King et al 2015), parallel processing, and MCMC algorithms written in C (instead of R). Because parallel processing relies on the parallel package (R Core Team 2013), first-time Windows and OS X users can expect a firewall pop-up dialog box asking if an R process should accept incoming connections.…”
Section: Discussionmentioning
confidence: 99%
“…multimark currently includes open population Cormack-Jolly-Seber (CJS) and closed population abundance models (e.g., Williams et al 2002). These Bayesian implementations are similar in spirit to the CJS model of Royle (2008) and the abundance model of King et al (2015). Given the latent encounter histories (Y) that generated the observed encounter histories ðỸ 1 ;Ỹ 2 ;Ỹ known Þ, the likelihood for the CJS model with two mark types is…”
Section: Modelsmentioning
confidence: 99%