Comparative statics and stochastic dynamics of age-structured populations

DOI10.1016/0040-5809(79)90011-XzbMath0422.92016WikidataQ66995261 ScholiaQ66995261MaRDI QIDQ1134036

Joel E. Cohen

Publication date: 1979

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

zbMATH Keywords

stochastic dynamicscomparative staticsLeslie matrixage-structured populationsfixed vital rateslong-run growth ratesMalthusian parametersstochastic varying vital rates

Mathematics Subject Classification ID

Population dynamics (general) (92D25)

Related Items (11)

Random evolutions in discrete and continuous time ⋮ Population dynamics in variable environments. II. Correlated environments, sensitivity analysis and dynamics ⋮ Estimating population growth rates from stochastic Leslie matrices ⋮ Leslie matrix models ⋮ Random Leslie matrices in population dynamics ⋮ RANDOM EVOLUTION IN POPULATION DYNAMICS ⋮ Extinction in relation to demographic and environmental stochasticity in age-structured mod\-els ⋮ FLUCTUATIONS AND CORRELATIONS IN POPULATION MODELS WITH AGE STRUCTURE ⋮ Ergodic theorems in demography ⋮ Risk spreading as an adaptive strategy in iteroparous life histories ⋮ A modified model for projecting age-structured populations in random environments

Cites Work

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• Bias in estimating the Malthusian parameter for Leslie matrices
• Long-run growth rates of discrete multiplicative processes in Markovian environments
• Differential equations, difference equations and matrix theory
• Finite Continuous Time Markov Chains
• The Reporting of Computation-Based Results in Statistics
• Derivatives of the spectral radius as a function of non-negative matrix elements
• Ergodicity of age structure in populations with Markovian vital rates, III: Finite-state moments and growth rate; an illustration
• Products of Random Matrices

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