1973
DOI: 10.1007/bf02510705
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The estimation of population size, migration rates and survival in a stratified population

Abstract: SummaryEstimates of survival, migration rates, and population size are developed for a triple catch marking experiment on n (n>‐2) areas with migration among all areas and death in all areas occurring, but no recruitment (birth). This repressents the extension to three sampling times of the method ofChapman andJunge (1956) for estimates in a stratified population. The method is further extented to allow for ‘losses on capture’.

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Cited by 292 publications
(248 citation statements)
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“…If chicks are ringed in several colonies and observed as breeders in the same set of colonies then the data can be analysed using multistratum capture^recapture models (Arnason 1973;Brownie et al 1993;Spendelow et al 1995). Such models can be adapted to allow the simultaneous estimation of probabilities of transitions between geographical sites and between reproductive states, i.e.…”
Section: (C) Future Researchmentioning
confidence: 99%
“…If chicks are ringed in several colonies and observed as breeders in the same set of colonies then the data can be analysed using multistratum capture^recapture models (Arnason 1973;Brownie et al 1993;Spendelow et al 1995). Such models can be adapted to allow the simultaneous estimation of probabilities of transitions between geographical sites and between reproductive states, i.e.…”
Section: (C) Future Researchmentioning
confidence: 99%
“…Demographic parameters can thereby be estimated within the framework of mark-recapture (MR) modelling. If one is able to observe absence and presence of eggs and chicks, hatching success and chick survival rate can be estimated as state transitions by using multistate modelling (Arnason 1973;Schwarz et al 1993). However, a photo will not necessarily reveal the true state of the egg or chick in a nest.…”
Section: Introductionmentioning
confidence: 99%
“…Multistate mark-recapture models allow us to estimate the probability of transition between states, provided that we are able to assign the study objects to a state whenever they are detected (Arnason 1973;Schwarz et al 1993). In the case of the Brünnich's Guillemots, the state is unknown every time the adult prevents us from seeing if the breeding site is empty or if it holds an egg or a chick.…”
Section: Introductionmentioning
confidence: 99%
“…Even in a simple survival analysis, failure to take the probability of recapture and of temporary emigration from the study area into account can lead to inaccurate estimates of survival (Martin et al 1995). A better approach is to utilize methods that account for recapture probabilities and temporary emigration, such as the Cormack-Jolly-Seber (CJS) model (Cormack 1964, Jolly 1965, Seber 1965, and generalizations of this model, such as multistate capture-recapture models (Arnason 1972(Arnason , 1973Schwarz et al 1993). The latter would be the more appropriate choice for determining whether drawing blood increases the probability of death, because multistate models, unlike the traditional CJS model, allow for categorical variables that may change over an individual's life (e.g., a state variable such as whether or not a blood sample was drawn).…”
Section: Introductionmentioning
confidence: 99%