TIME SCALES IN A NON-AUTONOMOUS LINEAR DISCRETE MODEL
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Publication:4798907
DOI10.1142/S0218202501001306zbMath1013.92038MaRDI QIDQ4798907
Luis Sanz, Rafael Bravo de la Parra
Publication date: 16 March 2003
Published in: Mathematical Models and Methods in Applied Sciences (Search for Journal in Brave)
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Related Items (5)
Approximate reduction of multiregional models with environmental stochasticity ⋮ Approximate reduction of non-linear discrete models with two time scales ⋮ Approximate reduction of multiregional birth-death models with fast migration. ⋮ Approximating the distribution of population size in stochastic multiregional matrix models with fast migration ⋮ APPROXIMATE REDUCTION OF MULTI-TYPE GALTON–WATSON PROCESSES WITH TWO TIME SCALES
Cites Work
- Weak ergodicity of population evolution processes
- Aggregation and emergence in systems of ordinary differential equations
- Aggregation methods in population dynamics discrete models
- Population dynamics in variable environments. IV. Weak ergodicity in the Lotka equation
- Convergence of the age structure: applications of the projective metric
- Time scales in stochastic multiregional models
- Contractive inhomogeneous products of non-negative matrices
- On products of non-negative matrices
- Ergodicity of age structure in populations with Markovian vital rates. II. General states
- Ergodic theorems in demography
- Time Scales in Density Dependent Discrete Models
- FAST OSCILLATING MIGRATIONS IN A PREDATOR-PREY MODEL
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