Carrying capacity and demographic stochasticity: Scaling behavior of the stochastic logistic model.

DOI10.1006/tpbi.1999.1434zbMath1035.92038OpenAlexW2067971131WikidataQ30844797 ScholiaQ30844797MaRDI QIDQ1427668

Jonathan Dushoff

Publication date: 14 March 2004

Published in: Theoretical Population Biology (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/tpbi.1999.1434

Mathematics Subject Classification ID

Population dynamics (general) (92D25)

Related Items (9)

A comparison of three different stochastic population models with regard to persistence time ⋮ Extinction times and moment closure in the stochastic logistic process ⋮ Persistence and extinction in stochastic delay logistic equation by incorporating Ornstein-Uhlenbeck process ⋮ On the logistic equation subject to uncertainties in the environmental carrying capacity and initial population density ⋮ Carrying capacity and demographic stochasticity: Scaling behavior of the stochastic logistic model. ⋮ The branching process with logistic growth ⋮ Invasion probabilities, hitting times, and some fluctuation theory for the stochastic logistic process ⋮ Redefining the maximum sustainable yield for the Schaefer population model including multiplicative environmental noise ⋮ A comparison of persistence-time estimation for discrete and continuous stochastic population models that include demographic and environmental variability

Cites Work

• Survival of small populations under demographic stochasticity
• Carrying capacity and demographic stochasticity: Scaling behavior of the stochastic logistic model.
• ALLEE EFFECTS: POPULATION GROWTH, CRITICAL DENSITY, AND THE CHANCE OF EXTINCTION
• The quasi-stationary distribution of the closed endemic sis model
• Regional Coexistence of Species and Competition between Rare Species
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