2000
DOI: 10.1007/bf02760715
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Human circadian rhythm synchronization by social timers: The role of motivation: IV. Individual features of the free-running 24-hour sleep-wake cycle under simulated conditions of vital activity

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Cited by 4 publications
(4 citation statements)
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“…There are numerous other reports that humans in social contact may free-run independently in environments lacking regular LD cycles (e.g. Verniko-Danellis & Winget, 1979;Kennaway & Van Dorp, 1991;Steel et al, 1995;Sorokin et al, 1996). The absence of mutual synchrony in these cases indicates that social effects on the circadian clock, unlike photic effects, are weak and are probably gated by volition, i.e.…”
Section: Social Zeitgebers In Humansmentioning
confidence: 97%
“…There are numerous other reports that humans in social contact may free-run independently in environments lacking regular LD cycles (e.g. Verniko-Danellis & Winget, 1979;Kennaway & Van Dorp, 1991;Steel et al, 1995;Sorokin et al, 1996). The absence of mutual synchrony in these cases indicates that social effects on the circadian clock, unlike photic effects, are weak and are probably gated by volition, i.e.…”
Section: Social Zeitgebers In Humansmentioning
confidence: 97%
“…This kind of data is typically modeled by point processes [19]. Concretely, since there is strong evidence supporting that human activities, such as socializing, follow a circadian rhythm, [26], [27], we propose to use a nonhomogeneous Poisson process with a periodic parametric function for the (conditional) intensity function.…”
Section: A Circadian Poisson Point Process Modelmentioning
confidence: 99%
“…Use (27) and 29 where θ stands for the model parameters, g is the current iteration number, and thus θ (g−1) are the previously computed parameters. Further, let {t m } denote the set of all data points contained in the mth time slot, and r m,l = p z(t m ) = l {t m }, θ (g−1) be the responsibilities.…”
Section: A Circadian Poisson Processes Mixture Modelmentioning
confidence: 99%
“…To overcome this problem, in this paper, we extend the work of [18], by providing an alternative derivation of the process which also decouples the overall intensities from the switching mechanism that makes one of them null at given times according to the particular realization of the dataset. Finally, since we are interested in psychiatric applications, we need to consider the circadian rhythm [19], and we therefore propose to use a (non-negative) truncated Fourier series expansion as the parametric form of the (conditional) intensity functions.…”
Section: Introductionmentioning
confidence: 99%