Lyapunov sequences and a turnpike theorem without convexity

DOI10.1023/A:1008621700628zbMath0917.90051OpenAlexW155029777MaRDI QIDQ1281726

Zari Dzalilov, Alexander Rubinov, Peter E. Kloeden

Publication date: 1998

Published in: Set-Valued Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1023/a:1008621700628

zbMATH Keywords

turnpike theoremMinkowski gaugesnonautonomous nonconvex difference inclusionsnormal and stable sets

Mathematics Subject Classification ID

Economic growth models (91B62)

Related Items (14)

The structure of approximate solutions of variational problems without convexity ⋮ TWO POROSITY RESULTS IN MONOTONIC ANALYSIS ⋮ The turnpike property for approximate solutions of variational problems without convexity ⋮ Structure of extremals of autonomous convex variational problems ⋮ Turnpike results for discrete-time optimal control systems arising in economic dynamics ⋮ A turnpike result for autonomous variational problems ⋮ Optimal solutions for a class of infinite horizon variational problems with extended-valued integrands ⋮ Best approximation by normal and conormal sets ⋮ Minimal Solutions for Discrete-Time Control Systems in Metric Spaces ⋮ Structure of optimal solutions for discrete-time convex control systems ⋮ The turnpike result for approximate solutions of nonautonomous variational problems ⋮ The asymptotic turnpike property and the uniqueness of a periodic minimal solution for one-dimensional variational problems ⋮ Almost all normal sets are strictly normal ⋮ A turnpike property for discrete–time control systems in metric spaces

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