TIME SCALES IN A NON-AUTONOMOUS LINEAR DISCRETE MODEL

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)

zbMATH Keywords

time scalesweak ergodicityapproximate aggregationmultiregional models

Mathematics Subject Classification ID

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

This page was built for publication: TIME SCALES IN A NON-AUTONOMOUS LINEAR DISCRETE MODEL