NBER Publications by Gauti Eggertsson
Working Papers and Chapters
| September 2006 | Optimal Monetary and Fiscal Policy in a Liquidity Trap
with Michael Woodford
in NBER International Seminar on Macroeconomics 2004, Richard H. Clarida, Jeffrey Frankel, Francesco Giavazzi and Kenneth D. West, editors
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| October 2004 | Optimal Monetary and Fiscal Policy in a Liquidity Trap
with Michael Woodford: w10840
In previous work (Eggertsson and Woodford, 2003), we characterized the optimal conduct of monetary policy when a real disturbance causes the natural rate of interest to be temporarily negative, so that the zero lower bound on nominal interest rates binds, and showed that commitment to a history-dependent policy rule can greatly increase welfare relative to the outcome under a purely forward-looking inflation target. Here we consider in addition optimal tax policy in response to such a disturbance, to determine the extent to which fiscal policy can help to mitigate the distortions resulting from the zero bound, and to consider whether a history-dependent monetary policy commitment continues to be important when fiscal policy is appropriately adjusted. We find that even in a model where comp... |
| September 2003 | Optimal Monetary Policy in a Liquidity Trap
with Michael Woodford: w9968
We consider the consequences for monetary policy of the zero floor for nominal interest rates. The zero bound can be a significant constraint on the ability of a central bank to combat deflation. We show, in the context of an intertemporal equilibrium model, that open-market operations, even of unconventional' types, are ineffective if they do not change expectations about the future conduct of policy; in this sense, a liquidity trap' is possible. Nonetheless, a credible commitment to the right sort of history-dependent policy can largely mitigate the distortions created by the zero bound. In our model, optimal policy involves a commitment to adjust interest rates so as to achieve a time-varying price-level target, when this is consistent with the zero bound. We also discuss ways in which ... |
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