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Analysis of Monetary Policy Responses After Financial Market Crises in a Continuous Time New Keynesian Model
To analyse the interdependence between monetary policy and financial markets in the context of the recent financial crisis, we use stochastic differential equations to develop a dynamic, stochastic general equilibrium New Keynesian model of two open economies. Our focus is on how stock and housing m...
-д хадгалсан:
| -д хэвлэсэн: | MAGKS - Joint Discussion Paper Series in Economics (Band 21-2014) |
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| Үндсэн зохиолчид: | , |
| Формат: | Өгүүллэг |
| Хэл сонгох: | англи |
| Хэвлэсэн: |
Philipps-Universität Marburg
2014
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| Нөхцлүүд: | |
| Онлайн хандалт: | PDF-н бүрэн текст |
| Шошгууд: |
Шошго нэмэх
Шошго байхгүй, Энэхүү баримтыг шошголох эхний хүн болох!
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| Тойм: | To analyse the interdependence between monetary policy and financial markets in the context of the recent financial crisis, we use stochastic differential equations to develop a dynamic, stochastic general equilibrium New Keynesian model of two open economies. Our focus is on how stock and housing market bubbles are transmitted to and affect the domestic real economy and the consequent contagious effects on foreign markets. We simulate adjustment paths for the economies under two monetary policy rules: a standard open-economy Taylor rule and a modified Taylor rule that takes into account stabilisation of financial markets as a monetary policy objective. The results suggest a clear trade-off for monetary policymakers: under the modified rule, a severe economic recession can be avoided after a financial crisis but only at the price of a strong hike in inflation during the crisis and much more volatile inflation patterns during normal times, compared to under the standard Taylor rule. Using Bayesian estimation techniques, we calibrate the model to the cases of the United States and Canada and find that the resulting economic adjustment paths are similar to the ones we obtained from the extended Taylor rule theoretical model. |
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| Биет тодорхойлолт: | 52 Seiten |
| ISSN: | 1867-3678 |
| DOI: | 10.17192/es2024.0323 |