Homoclinic Bifurcation and Endogenous Cycles in the Dynamic IS-LM Model
Homoclinic Bifurcation and Endogenous Cycles in the Dynamic IS-LM Model
G. Bella
2015 · DOI: 10.6000/1929-7092.2015.04.24
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Abstract
This paper contributes to the new keynesian literature by showing that stable endogenous cycles can emerge as equilibrium solutions of the traditional IS-LM model. The application of the original Bogdanov-Takens theorem allows us to determine the regions of the parametric space where the model exhibits a global indeterminate solution, and a lowgrowth trapping region, characterized by a continuum of equilibrium trajectories in the proximity of a homoclinic bifurcation.
