1983
DOI: 10.1007/bf02459596
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Continuous-time Markov chains as models for animal behaviour

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Cited by 46 publications
(6 citation statements)
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“…Founding articles of three important variants of these methods, continuous-time Markov (CTM) chains, correlated random walks and stochastic processes, date from the 1950s and their applications to animal behavioural studies from the 1980s. The main publication on continuous-time Markov (CTM) models applied to behavioural studies was written by Metz et al (1983), with few appearing since then. On the other hand, E. Renshaw and other authors have written many articles about correlated random walk and stochastic processes since 1981 (see Gurarie et al , 2015 for a methodological review), giving a significant advantage for the development of these methods to specific questions.…”
Section: Discussionmentioning
confidence: 99%
“…Founding articles of three important variants of these methods, continuous-time Markov (CTM) chains, correlated random walks and stochastic processes, date from the 1950s and their applications to animal behavioural studies from the 1980s. The main publication on continuous-time Markov (CTM) models applied to behavioural studies was written by Metz et al (1983), with few appearing since then. On the other hand, E. Renshaw and other authors have written many articles about correlated random walk and stochastic processes since 1981 (see Gurarie et al , 2015 for a methodological review), giving a significant advantage for the development of these methods to specific questions.…”
Section: Discussionmentioning
confidence: 99%
“…For instance, the probability that a sleeping animal will start to drink after waking up most likely depends on the thirst of the animal, that is whether the animal drank before sleeping. Moreover, the duration in a given state may be an important aspect in addition to the type itself (Metz et al, 1983).…”
Section: Me Thodolog Ic Al Approache Smentioning
confidence: 99%
“…Maximum likelihood estimates of the transition rates can then be obtained from the number of transitions between the states of the Markov chain and the duration that the foraging process is in each state from which the foraging parameters can be calculated (Billingsley 1961;Metz et al 1983;Haccou et al 1983; Van der Meer and Smallegange 2009). However, as outlined before, in this study the behavioural observations only encompass the foraging behaviour of one focal individual, and exclude that of the competitors in the arena.…”
Section: Behavioural Observationsmentioning
confidence: 99%