On topological chaos in the Robinson-Solow-Srinivasan model

DOI10.1016/j.econlet.2005.02.002zbMath1254.91424OpenAlexW1992129433MaRDI QIDQ1927869

Tapan Mitra, M. Ali Khan

Publication date: 2 January 2013

Published in: Economics Letters (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.econlet.2005.02.002

zbMATH Keywords

turbulencetopological chaostwo-sector modelRSS modeloptimal programcontinuous policy functionsmodified golden-rule stock

Mathematics Subject Classification ID

Multisectoral models in economics (91B66) Economic growth models (91B62) Dynamical systems in optimization and economics (37N40)

Related Items (15)

Continuous unimodal maps in economic dynamics: on easily verifiable conditions for topological chaos ⋮ Shilnikov chaos in the Lucas model of endogenous growth ⋮ On the non-existence of optimal programs in the Robinson-Solow-Srinivasan (RSS) model ⋮ On optimal extinction in the matchbox two-sector model ⋮ Discounted optimal growth in a two-sector RSS model: a further geometric investigation ⋮ Homoclinic bifurcation and the Belyakov degeneracy in a variant of the Romer model of endogenous growth ⋮ The concavity assumption on felicities and asymptotic dynamics in the RSS model ⋮ Exact parametric restrictions for 3-cycles in the RSS model: a complete and comprehensive characterization ⋮ Complicated Dynamics and Parametric Restrictions in the Robinson-Solow-Srinivasan (RSS) Model ⋮ On a uniform turnpike of the third kind in the Robinson-Solow-Srinivasan model ⋮ On growing through cycles: Matsuyama's M-map and Li-Yorke chaos ⋮ Stability of a turnpike phenomenon for a discrete-time optimal control system ⋮ On Mitra's sufficient condition for topological chaos: seventeen years later ⋮ Undiscounted optimal growth in the two-sector Robinson-Solow-Srinivasan model: a synthesis of the value-loss approach and dynamic programming ⋮ ON THE EVENTUAL PERIODICITY OF PIECEWISE LINEAR CHAOTIC MAPS

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• On the least upper bound of discount factors that are compatible with optimal period-three cycles
• A suffficient condition for topological chaos with an application to a model of endogeneous growth

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