Verfügbarkeit: Asset Prices in Affine Real Business Cycle Models

Asset Prices in Affine Real Business Cycle Models:

We develop a tractable way to solve for equilibrium quantities and asset prices in a class of real business cycle models featuring Epstein-Zin preferences and affine dynamics for productivity growth and volatility. The method relies on log-linearization and exploits the log-normality of all the quan...

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1. Verfasser:	Shamloo, Maral (VerfasserIn)
Format:	Elektronisch E-Book
Sprache:	English
Veröffentlicht:	Washington, D.C International Monetary Fund 2010
Schriftenreihe:	IMF Working Papers Working Paper No. 10/249
Online-Zugang:	UBW01 UEI01 LCO01 SBR01 UER01 SBG01 UBG01 FAN01 UBT01 FKE01 UBY01 UBA01 FLA01 UBM01 UPA01 UBR01 FHA01 FNU01 BSB01 TUM01 Volltext
Zusammenfassung:	We develop a tractable way to solve for equilibrium quantities and asset prices in a class of real business cycle models featuring Epstein-Zin preferences and affine dynamics for productivity growth and volatility. The method relies on log-linearization and exploits the log-normality of all the quantities. It is an easy substitute for more involved numerical techniques, such as higher order perturbation methods, and allows for easy implementation and analytical results. We show explicitly the link with perturbation techniques and find that the quantitative difference between the two is insignificant for several models of interest
Beschreibung:	1 Online-Ressource (42 p)
ISBN:	145520949X 9781455209491

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MARC


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spelling	Shamloo, Maral Verfasser aut Asset Prices in Affine Real Business Cycle Models Shamloo, Maral Washington, D.C International Monetary Fund 2010 1 Online-Ressource (42 p) txt rdacontent c rdamedia cr rdacarrier IMF Working Papers Working Paper No. 10/249 We develop a tractable way to solve for equilibrium quantities and asset prices in a class of real business cycle models featuring Epstein-Zin preferences and affine dynamics for productivity growth and volatility. The method relies on log-linearization and exploits the log-normality of all the quantities. It is an easy substitute for more involved numerical techniques, such as higher order perturbation methods, and allows for easy implementation and analytical results. We show explicitly the link with perturbation techniques and find that the quantitative difference between the two is insignificant for several models of interest Online-Ausg Malkhozov, Aytek Sonstige oth http://elibrary.imf.org/view/IMF001/11395-9781455209491/11395-9781455209491/11395-9781455209491.xml Verlag URL des Erstveröffentlichers Volltext
spellingShingle	Shamloo, Maral Asset Prices in Affine Real Business Cycle Models
title	Asset Prices in Affine Real Business Cycle Models
title_auth	Asset Prices in Affine Real Business Cycle Models
title_exact_search	Asset Prices in Affine Real Business Cycle Models
title_exact_search_txtP	Asset Prices in Affine Real Business Cycle Models
title_full	Asset Prices in Affine Real Business Cycle Models Shamloo, Maral
title_fullStr	Asset Prices in Affine Real Business Cycle Models Shamloo, Maral
title_full_unstemmed	Asset Prices in Affine Real Business Cycle Models Shamloo, Maral
title_short	Asset Prices in Affine Real Business Cycle Models
title_sort	asset prices in affine real business cycle models
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