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2019 | OriginalPaper | Buchkapitel

6. Stochastic Dominance and Further Theoretical and Empirical Option Research

verfasst von : Stylianos Perrakis

Erschienen in: Stochastic Dominance Option Pricing

Verlag: Springer International Publishing

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Abstract

This chapter starts by examining the ability of stochastic dominance (SD) theory to price options in the presence of randomly changing volatility of index returns in the frictionless economy or, failing that, the robustness of the SD empirical results to such dynamics. It then applies the SD approach to several alleged empirical anomalies such as the overpriced puts and straddles derived in no arbitrage-equilibrium models of the option markets. Last, it presents several topics of suggested empirical option research that rely on or can be explored by the SD principles introduced in this book. These topics include a suggested model of the intermediation market for index options that can derive the bid-ask spread under certain assumptions, and the pricing of options when there are behavioral elements in an investor’s utility function in making choices under risk.

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Fußnoten
1
This was actually acknowledged by Bates (2003, p. 401).
 
2
See Bliss and Panigirtzoglou (2004), Eraker et al. (2003), Rosenberg and Engle (2002) and Ziegler (2007).
 
3
As Carr and Wu (2009, p. 1328) conclude from their empirical results, “Investors are willing to receive a negative excess return to hedge against market volatility going up, not only because market volatility movement is negatively correlated with stock market portfolio return, but also because investors regard market volatility hikes by themselves as unfavorable shocks…”.
 
4
I am indebted to Ioan M. Oancea for the numerical results presented in this example.
 
5
See Garcia et al. (2005) and Chabi-Yo et al. (2008).
 
6
See Benzoni et al. (2011, p. 561).
 
7
As GPP (2009, p. 4279) point out, “our theoretical results indicate that the demand from a put or a call with the same strike price and maturity should have identical price impact.”
 
8
See, for instance, Gromb and Vayanos (2002), Brunnermeier and Pedersen (2009), Garleanu et al. (2009) and Christoffersen et al. (2018).
 
9
By contrast, Davis et al. (1993) and Zakamouline (2006) have derived reservation option prices by assuming that the horizon is equal to the maturity of the option.
 
10
See Gilmartin (2016).
 
11
This formulation yields ca as the price of \( {n}_C \) options.
 
12
I am indebted to Michal Czerwonko for the numerical algorithm that solves the problem (<InternalRef RefID="Equ18" >6.18</Internal Ref>)–(<InternalRef RefID="Equ21" >6.20</Internal Ref>).
 
13
See, for instance, Shimomura and Thisse (2012) and Bolton and Oehmke (2013).
 
14
See, for instance, Post and Levy (2005), Barberis et al. (2001, 2016).
 
15
See Levy (2016, p. 424).
 
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Metadaten
Titel
Stochastic Dominance and Further Theoretical and Empirical Option Research
verfasst von
Stylianos Perrakis
Copyright-Jahr
2019
DOI
https://doi.org/10.1007/978-3-030-11590-6_6