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In this note, we analyze the local dynamics of a general non-linear fixedprice disequilibrium IS-LM model. We assume investment
behavior as a general nonlinear function avoiding any Kaldor type assumption. By proving the existence of a family of periodic
solutions bifurcating from a steady state, we confirm and extend some results in the literature for IS-LM models reducible
to Leinard’s equation. We use bifurcation theory and study the effect of a change of the adjustment parameter in the money
market upon the solutions of the model as the steady state loses stability.
We establish analytically that the values of the adjustment parameter in the money market may affect the equilibrium relative
to the product market and the government budget constraint. (JEL: C62, E32) 相似文献
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