DSGE-RD | Estimating a DSGE Model with Rare Disasters

Summary
"This project will estimate a DSGE model with rare disasters using data from the Great Recession. Previous studies on rare disasters have been confined mainly to endowment economies. Extensions to production economies (business cycle models) have been limited. In particular, DSGE models with rare disasters have not been estimated before. The main obstacle is computational, as these models are very difficult to solve.

In a recent paper with Jesus Fernandez-Villaverde we have shown that the computational problem can be resolved by a new solution method called ""Taylor Projection"", which is derived in my paper Levintal (2016). This method is able to solve large DSGE models with rare disasters in a few seconds only. This opens up the possibility of estimating rich DSGE models with rare disasters and conducting policy analysis.

The project will implement the new ""Taylor Projection"" method to solve and estimate a DSGE model with rare disasters for the period of the Great Recession. This will require to extend the current solution method to allow for a ZLB constraint on the interest rate and for Markov-switching parameters, as described in the proposal.

An estimated model with rare disasters may help to explain the extraordinary dynamics of the Great Recession. We conjecture that the interaction of a big macroeconomic shock (disaster shock) with the ZLB constraint played a significant role in the recession. The question is what kind of a shock generated the recession. Was it a permanent drop in long term growth, as suggested by the ""Secular Stagnation"" hypothesis of Summers (2014)? or an uncertainty shock that increased the demand for safe assets, in line with the ""Safe Assets"" view of Caballero and Farhi (2014)? or a combination of both? The proposed project will shed light on these questions by studying the Great Recession through an estimated DSGE model with rare disasters.
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More information & hyperlinks
Web resources: https://cordis.europa.eu/project/id/746653
Start date: 01-08-2017
End date: 31-07-2020
Total budget - Public funding: 263 385,00 Euro - 263 385,00 Euro
Cordis data

Original description

"This project will estimate a DSGE model with rare disasters using data from the Great Recession. Previous studies on rare disasters have been confined mainly to endowment economies. Extensions to production economies (business cycle models) have been limited. In particular, DSGE models with rare disasters have not been estimated before. The main obstacle is computational, as these models are very difficult to solve.

In a recent paper with Jesus Fernandez-Villaverde we have shown that the computational problem can be resolved by a new solution method called ""Taylor Projection"", which is derived in my paper Levintal (2016). This method is able to solve large DSGE models with rare disasters in a few seconds only. This opens up the possibility of estimating rich DSGE models with rare disasters and conducting policy analysis.

The project will implement the new ""Taylor Projection"" method to solve and estimate a DSGE model with rare disasters for the period of the Great Recession. This will require to extend the current solution method to allow for a ZLB constraint on the interest rate and for Markov-switching parameters, as described in the proposal.

An estimated model with rare disasters may help to explain the extraordinary dynamics of the Great Recession. We conjecture that the interaction of a big macroeconomic shock (disaster shock) with the ZLB constraint played a significant role in the recession. The question is what kind of a shock generated the recession. Was it a permanent drop in long term growth, as suggested by the ""Secular Stagnation"" hypothesis of Summers (2014)? or an uncertainty shock that increased the demand for safe assets, in line with the ""Safe Assets"" view of Caballero and Farhi (2014)? or a combination of both? The proposed project will shed light on these questions by studying the Great Recession through an estimated DSGE model with rare disasters.
"

Status

CLOSED

Call topic

MSCA-IF-2016

Update Date

28-04-2024
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Horizon 2020
H2020-EU.1. EXCELLENT SCIENCE
H2020-EU.1.3. EXCELLENT SCIENCE - Marie Skłodowska-Curie Actions (MSCA)
H2020-EU.1.3.2. Nurturing excellence by means of cross-border and cross-sector mobility
H2020-MSCA-IF-2016
MSCA-IF-2016