A comparison of theoretical and empirical results for some stochastic population models

DOI10.1093/biomet/47.1-2.1zbMath0097.14601OpenAlexW2017479345MaRDI QIDQ3276263

Patrick Holt Leslie, John C. Gower, M. S. Bartlett

Publication date: 1960

Published in: Biometrika (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1093/biomet/47.1-2.1

zbMATH Keywords

Applications of probability

Related Items (17)

The accuracy of Bartlett's small-fluctuation approximation for stochastic-difference-equation population models ⋮ ESS germination strategies in randomly varying environments. II. Reciprocal yield-law models ⋮ Moment closure and the stochastic logistic model ⋮ On stochastic logistic population growth models with immigration and multiple births ⋮ An alternative to moment closure ⋮ On the cumulants of population size for the stochastic power law logistic model ⋮ Extinction probabilities in microbial predation: A birth and death approach ⋮ A simple approximation of moments of the quasi-equilibrium distribution of an extended stochastic theta-logistic model with non-integer powers ⋮ An extension of the moment closure method ⋮ Niche overlap and invasion of competitors in random environments. I. Models without demographic stochasticity ⋮ Atto-foxes and other minutiae ⋮ A discrete time stochastic model of a two prey, one predator species interaction ⋮ Unnamed Item ⋮ Approximations of cumulants of the stochastic power law logistic model ⋮ The stabilizing effect of a random environment ⋮ Effects of immigration on some stochastic logistic models: A cumulant truncation analysis ⋮ Logistic and θ-logistic models in population dynamics: general analysis and exact results

This page was built for publication: A comparison of theoretical and empirical results for some stochastic population models