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Basic Program for Calculating Jolly-Seber Population Parameters
Bulletin of the Entomological Society of America, 1986A Basic program to compute the population parameters of the Jolly-Seber stochastic model for capture/recapture data is presented with an example. The program calculates the proportions and numbers of marked animals, the population size, the probability of survival, and the number of new animals entering the population as well as the standard errors for
M. S. Ibrahim, M. Trpis
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A Bayesian Approach to the Multistate Jolly–Seber Capture–Recapture Model
Biometrics, 2007Summary This article considers a Bayesian approach to the multistate extension of the Jolly–Seber model commonly used to estimate population abundance in capture–recapture studies. It extends the work of George and Robert (1992, Biometrika79, 677–683), which dealt with the Bayesian estimation of a closed population with only a single state for all ...
Dupuis, Jérôme, Schwarz, Carl James
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The Jolly-seber model: More than just abundance
Journal of Agricultural, Biological, and Environmental Statistics, 2001The Jolly-Seber model provides estimates of abundance, survival, and capture rates from capture-recapture experiments. This article will describe recent extensions to the following cases: (a) multiple-cohort studies where recruitment rates are compared among cohorts, (b) age-specific breeding proportions, and (c) population growth rates.
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A temporally stratified extension of space‐for‐time Cormack–Jolly–Seber for migratory animals
Biometrics, 2019AbstractUnderstanding drivers of temporal variation in demographic parameters is a central goal of mark‐recapture analysis. To estimate the survival of migrating animal populations in migration corridors, space‐for‐time mark–recapture models employ discrete sampling locations in space to monitor marked populations as they move past monitoring sites ...
Dalton J. Hance +3 more
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Quantifying the Effects of Unequal Catchabilities on Jolly-Seber Estimators Via Sample Coverage
Biometrics, 1995Summary: Using the concept of sample coverage, we derive an approximation of the bias in the Jolly-Seber population size estimators [\textit{G. M. Jolly}, Biometrika 52, 225-247 (1965; Zbl 0141.366); \textit{G. A. F. Seber}, ibid., 249-259 (1965; Zbl 0141.366)] due to heterogeneity of capture probabilities. The resulting bias is expressed as a function
Hwang, W.-D., Chao, Anne
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The Effects of Unequal Catchability on Jolly-Seber Estimates
Biometrics, 1973If the number of immigrants per inter-sample period, and the probabilities of survival, capture and death on capture are all assumed constant in time, the "asymptotic" biases of the Jolly-Seber estimates arising from a failure of the hypothesis of equal catchability can be derived analytically.
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The Jolly-Seber Method Applied to Age-Stratified Populations
The Journal of Wildlife Management, 1984Presentation d'un modele mathematique d'estimation de la taille d'une population (on prend Branta canadensis comme exemple). Estimateurs du maximum de vraisemblance.
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Fast and flexible Bayesian Jolly Seber models and application to populations with transients
2023AbstractJolly Seber (JS) models are an appealing class of capture-recapture models for modeling open populations because they allow for inferences about an array of population parameters, including abundance, survival, and recruitment. Multiple formulations of JS models have been developed and include both maximum likelihood and Bayesian approaches ...
James F. Saracco, Charles B. Yackulic
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Mark-Recapture Jolly-Seber Abundance Estimation with Classification Uncertainty
2009Wildlife managers and ecologists are often interested in estimating abundance of animals belonging to a certain fixed group (e.g. sex), but in some cases group membership cannot always be ascertained. Group assignment uncertainties can occur either through the inability to assign group membership because of a lack of group-specific characteristics (e.g.
Wendell O. Challenger, Carl J. Schwarz
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Distributional results for special cases of the jolly-seber model
Communications in Statistics - Theory and Methods, 1997The multinomial-binomial approach to the Jolly-Seber capture- recapture model is used as a basis to derive explicit probability distributions for special cases of the Jolly-Seber model:no recruitment, or no mortality. Also given are the residual distributions that allow tests of these restricted models compared to the general Jolly-Seber model.
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