A Kolmogoroff generalized predator-prey model of Goodwin's growth cycle
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Publication:1893200
DOI10.1007/BF01231483zbMath0829.90031WikidataQ115610323 ScholiaQ115610323MaRDI QIDQ1893200
Publication date: 27 July 1995
Published in: Journal of Economics (Search for Journal in Brave)
Related Items (8)
Stability and direction of Hopf bifurcations of a cyclical growth model with two-time delays and one-delay dependent coefficients ⋮ Complex Dynamics of Economic Models with Time Delay ⋮ Bargaining over productivity and wages when technical change is induced: implications for growth, distribution, and employment ⋮ Economic intermittency in a two-country model of business cycles coupled by investment ⋮ A non-linear Keynesian Goodwin-type endogenous model of the cycle: Bayesian evidence for the USA ⋮ Unstable periodic orbits and chaotic economic growth ⋮ Cyclical growth in a Goodwin-Kalecki-Marx model ⋮ Growth and cycles as a struggle: Lotka-Volterra, Goodwin and Phillips
Cites Work
- The elements of a nonlinear theory of economic dynamics
- The Hopf bifurcation and its applications. With contributions by P. Chernoff, G. Childs, S. Chow, J. R. Dorroh, J. Guckenheimer, L. Howard, N. Kopell, O. Lanford, J. Mallet-Paret, G. Oster, O. Ruiz, S. Schecter, D. Schmidt, and S. Smale
- Predator-prey and neo-classical models of cyclical growth
- Marx-Goodwin growth cycles in a two-sector economy
- Some stability properties of Goodwin's growth cycle a critical elaboration
- Stable, cyclic and chaotic growth: The dynamics of a discrete-time version of Goodwin's growth cycle model
- Fiscal policy and the classical growth cycle
- Perturbation of Two-Dimensional Predator-Prey Equations
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