Saddle-point dynamics in non-autonomous models of multisector growth with variable returns to scale
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Publication:1367851
DOI10.1016/S0304-4068(96)00783-5zbMath0883.90045MaRDI QIDQ1367851
Publication date: 1 October 1997
Published in: Journal of Mathematical Economics (Search for Journal in Brave)
economic growthreturns to scaleturnpike theoremexpanding multisector economytime-dependent biconvex production technology
Cites Work
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- A turnpike theorem for continuous-time optimal-control models
- Equilibrium cycling with small discounting
- An integration of equilibrium theory and turnpike theory
- The existence of optimal consumption policies in optimal economic growth models with nonconvex technologies
- Competitive equilibrium cycles
- A local analysis of stability and regularity of stationary states in discrete symmetric optimal capital accumulation models
- The primal route to the turnpike and asymptotic stability
- The turnpike of dynamic general equilibrium paths and its insensitivity to initial conditions
- On the indeterminacy of capital accumulation paths
- The Hopf bifurcation and the existence and stability of closed orbits in multisector models of optimal economic growth
- Fundamentals of production theory
- A characterization of the normalized restricted profit function
- Turnpike theory. Some new results on the saddle point property of equilibria and on the existence of endogenous cycles
- On competitive price systems associated with efficient growth paths
- Equilibrium Turnpike Theory with Constant Returns to Scale and Possibly Heterogeneous Discount Factors
- Competitive Equilibria on Turnpikes in a Mckenzie Economy, I: A Neighborhood Turnpike Theorem
- Competitive Equilibria on Turnpikes in a McKenzie Economy, II: An Asymptotic Turnpike Theorem
- The Existence of Input and Output Aggregates in Aggregate Production Functions
- Stability of Separable Hamiltonians and Investment Theory
- The Approximative Horizon in Von Neumann Models of Optimal Growth
- Nonlinear Dynamics and Chaos in Optimal Growth: An Example
- A Twisted Turnpike
- A Twisted Turnpike Theorem