2020
DOI: 10.7554/elife.55650
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Stochastic logistic models reproduce experimental time series of microbial communities

Abstract: We analyze properties of experimental microbial time series, from plankton and the human microbiome, and investigate whether stochastic generalized Lotka-Volterra models could reproduce those properties. We show that this is the case when the noise term is large and a linear function of the species abundance, while the strength of the self-interactions varies over multiple orders of magnitude. We stress the fact that all the observed stochastic properties can be obtained from a logistic model, i.e. without int… Show more

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Cited by 41 publications
(95 citation statements)
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“…The Stochastic Logistic Model with environmental noise (SLM, see Methods) is known to describe several statistical properties of abundance fluctuations for microbial species [15, 16]. In particular, it predicts that the distribution of fluctuations at stationarity is a Gamma distribution, which depends on two parameters: K i , the carrying capacity appearing in the SLM, and σ i , which can be interpreted as the amplitude of environmental noise.…”
Section: Resultsmentioning
confidence: 99%
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“…The Stochastic Logistic Model with environmental noise (SLM, see Methods) is known to describe several statistical properties of abundance fluctuations for microbial species [15, 16]. In particular, it predicts that the distribution of fluctuations at stationarity is a Gamma distribution, which depends on two parameters: K i , the carrying capacity appearing in the SLM, and σ i , which can be interpreted as the amplitude of environmental noise.…”
Section: Resultsmentioning
confidence: 99%
“…Previous studies [15, 16] showed that the dynamics of the relative abundance λ of a microbial species is best described by the stochastic logistic model with environmental noise where ξ ( t ) is Gaussian white noise. This model has three parameters: τ has the dimension of a time, and determines the time-scale of relaxation to stationarity, K would be the carrying capacity in the absence of noise, and σ measures the intensity of the environmental noise.…”
Section: Methodsmentioning
confidence: 99%
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