2012
DOI: 10.1093/jjfinec/nbs019
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Shape Invariant Modeling of Pricing Kernels and Risk Aversion

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Cited by 27 publications
(11 citation statements)
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“…Similarly, but using a slightly different technique, Grith, Haerdle, and Park (2013) The authors conclude that the locally risk loving behavior is pro-cyclical as the hump of the empirical pricing kernel seems to be more pronounced in calm periods.…”
Section: The German Dax 30 Index Marketmentioning
confidence: 98%
“…Similarly, but using a slightly different technique, Grith, Haerdle, and Park (2013) The authors conclude that the locally risk loving behavior is pro-cyclical as the hump of the empirical pricing kernel seems to be more pronounced in calm periods.…”
Section: The German Dax 30 Index Marketmentioning
confidence: 98%
“…Several studies report the shape of the pricing kernel as being hump-shaped for most months between 2004 and 2007. This holds for both the German DAX 30 index Giacomini and Härdle (2008); Grith et al (2012) and the American S&P 500 index Barone-Adesi et al (2013); Beare and Schmidt (2012); Polkovnichenko and Zhao (2012).…”
Section: Introductionmentioning
confidence: 70%
“…In this sense the authors find that the hump-shaped pricing kernel stems from a mix of optimistic overconfident and pessimistic underconfident agents. Grith et al (2012) use the shape invariant model, a semi-parametric approach for multiple curves with shape-related nonlinear variation, to model the dynamics of the empirical pricing kernel (EPK) based on the hump feature. The approach allows to summarize the nonlinear variability with a few interpretable parameters that can be used to conduct a further analysis that links the shape of the pricing kernel to the business condition.…”
Section: Introductionmentioning
confidence: 99%
“…It is well known that historical and risk neutral densities of probability differ by a pricing kernel (Barone-Adesi et al, 2013;Campbell and Cochrane, 1999;Christoffersen et al, 2013). Such pricing kernel reflects agents' risk aversion (Bliss and Panigirtzoglou, 2004;Grith et al, 2013). Moreover, the risk neutral density of proability often exhibits fatter tail than the historical probability density (Abken et al, 1996;Ait-Sahalia and Lo, 1998;Bates, 2000Bates, , 2003.…”
Section: From Historical To Risk Neutral Gev Distributionmentioning
confidence: 99%