Homoclinic bifurcation and global indeterminacy of equilibrium in a two-sector endogenous growth model

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Abstract

If for a given endogenous growth model, there exists a continuum of equilibria in a small neighborhood of a balanced growth path (BGP) that continues to stay in this neighborhood, it is said that equilibrium is locally indeterminate. Here a small neighborhood of a BGP means the region in which results based on linear approximations of equilibrium dynamics on the BGP are qualitatively valid.

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Mattana, P., Nishimura, K., & Shigoka, T. (2012). Homoclinic bifurcation and global indeterminacy of equilibrium in a two-sector endogenous growth model. In Nonlinear Dynamics in Equilibrium Models: Chaos, Cycles and Indeterminacy (pp. 427–451). Springer Berlin Heidelberg. https://doi.org/10.1007/978-3-642-22397-6_18

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