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来源类型Working Paper
规范类型报告
DOI10.3386/w27878
来源IDWorking Paper 27878
A Toolkit for Solving Models with a Lower Bound on Interest Rates of Stochastic Duration
Gauti B. Eggertsson; Sergey K. Egiev; Alessandro Lin; Josef Platzer; Luca Riva
发表日期2020-10-05
出版年2020
语种英语
摘要This paper presents a toolkit to solve for equilibrium in economies with the effective lower bound (ELB) on the nominal interest rate in a computationally efficient way under a special assumption about the underlying shock process, a two-state Markov process with an absorbing state. We illustrate the algorithm in the canonical New Keynesian model, replicating the optimal monetary policy in Eggertsson and Woodford (2003), as well as showing how the toolkit can be used to analyse the medium-scale DSGE model developed by the Federal Reserve Bank of New York. As an application, we show how various policy rules perform relative to the optimal commitment equilibrium. A key conclusion is that previously suggested policy rules – such as price level targeting and nominal GDP targeting – do not perform well when there is a small drop in the price level, as observed during the Great Recession, because they do not imply sufficiently strong commitment to low future interest rates (“make-up strategy”). We propose two new policy rules, Cumulative Nominal GDP Targeting Rule and Symmetric Dual-Objective Targeting Rule that are more robust. Had these policies been in place in 2008, they would have reduced the output contraction by approximately 80 percent. If the Federal Reserve had followed Average Inflation Targeting – which can arguably approximate the new policy framework announced in August 2020 – the output contraction would have been roughly 25 percent smaller.
主题Macroeconomics ; Business Cycles ; Money and Interest Rates ; Monetary Policy ; Fiscal Policy
URLhttps://www.nber.org/papers/w27878
来源智库National Bureau of Economic Research (United States)
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条目标识符http://119.78.100.153/handle/2XGU8XDN/585551
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Gauti B. Eggertsson,Sergey K. Egiev,Alessandro Lin,et al. A Toolkit for Solving Models with a Lower Bound on Interest Rates of Stochastic Duration. 2020.
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