Leslie matrix models
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Publication:4353394
DOI10.1080/08898488909525291zbMath0900.92131OpenAlexW2072691694WikidataQ34899747 ScholiaQ34899747MaRDI QIDQ4353394
Publication date: 8 February 1998
Published in: Mathematical Population Studies (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/08898488909525291
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Cites Work
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- A simple proof of the latent root sensitivity formula
- On the dynamics of a population subject to slowly changing vital rates
- Raising Leslie matrices to powers: A method and applications to demography
- Spectral sensitivity in linear biological models
- Primitivity of products of Leslie matrices
- Generalized stable population theory
- Single-year reduced growth factors for population projection matrices
- Statistical mechanics and population biology
- Population dynamics in variable environments. VI. Cyclical environments
- The rate of convergence of a generalized stable population
- Equilibrium and local stability in a logistic matrix model for age- structured populations
- The two-sex problem with persistent unions: A generalization of the birth matrix-mating rule model
- Comparative statics and stochastic dynamics of age-structured populations
- Primitivity of the product of two Leslie matrices
- Fecundity, developmental time, and population growth rate: An analytical solution
- Population dynamics in variable environments. I. Long-run growth rates and extinction
- Primitivity and convergence to stability
- Why use population entropy? It determines the rate of convergence
- Bounds on the dominant eigenvalue of a population projection model
- Population dynamics in variable environments. II. Correlated environments, sensitivity analysis and dynamics
- Population dynamics and variable environments. III. Evolutionary dynamics of r-selection
- Backward population projection by a generalized inverse
- Convergence of the age structure: applications of the projective metric
- On an infinite population matrix
- Properties of the Leslie population matrix
- The period of total population
- Transformation system with time-dependent characteristics and population theory
- Population growth with stochastic fluctuations in the life table
- Time symmetry and asymmetry in population and deterministic dynamic systems
- A general formula for the sensitivity of population growth rate to changes in life history parameters
- On the history of populations governed by a Leslie matrix
- Bias in estimating the Malthusian parameter for Leslie matrices
- Asymptotic growth and stability in populations with time dependent vital rates
- Mathematical analysis of the asymptotic behavior of the Leslie population matrix model
- The periodic limit for the Leslie model
- The sensitivity of population growth rate to perturbations in the life cycle components
- Ergodic properties of populations. I: The one sex model
- Malthusian parameters in genetic population. I: Haploid and selfing models
- Malthusian parameters in genetic populations . II: Random mating populations in infinite habitats
- On the sensitivity of the intrinsic growth rate to changes in the age- specific birth and death rates
- Persistence of variances for stochastic, discrete-time, population growt h models
- Primitivity conditions for growth matrices
- Multiplicative processes
- A general limit theorem for dynamic systems with an application to population growth
- Stability of Population Growth Determined by 2 X 2 Leslie Matrix with Density-Dependent Elements
- Why a Population Converges to Stability
- Demographic Parameters and Natural Selection
- Estimation and Computation of the Growth Rate in Leslie's and Lotka's Population Models
- Ergodicity of Age Structure in Populations with Markovian Vital Rates, I: Countable States
- Ergodicity of age structure in populations with Markovian vital rates. II. General states
- 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
- Generalizing Fisher's “reproductive value”: “Incipient” and “penultimate” reproductive-value functions when environment limits growth; linear approximants for nonlinear Mendelian mating models
- Ergodic theorems in demography
- Products of Random Matrices
- On the use of the direct matrix product in analysing certain stochastic population models
- Stochastic models for the population growth of the sexes
- Some Stochastic Versions of the Matrix Model for Population Dynamics
- A note on multi-type Galton-Watson processes with random branching probabilities
- SOME FURTHER NOTES ON THE USE OF MATRICES IN POPULATION MATHEMATICS
- On the Distribution in Time of the Births in Successive Generations
- ON THE USE OF MATRICES IN CERTAIN POPULATION MATHEMATICS
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